GKS-1 Mesleki İngilizce Dersi Ders Notlar Prof.Dr. Recep ASLANER İnönü Üniversitesi, Eğitim Fakültesi İlköğretim Matematik Eğitimi ABD MALATYA Şubat 2017
Bahar Dönemi
Giriş Tüm dünyada kullanılan matematik terimleri her dilde farklı ifade edilse de matematik insanlığın ortak dili olduğundan anlaşılması rahat bir konudur.
Giriş Tüm dünyada kullanılan matematik terimleri her dilde farklı ifade edilse de matematik insanlığın ortak dili olduğundan anlaşılması rahat bir konudur. Dersin işlenişi iki adımdan oluşacaktır:
Giriş Tüm dünyada kullanılan matematik terimleri her dilde farklı ifade edilse de matematik insanlığın ortak dili olduğundan anlaşılması rahat bir konudur. Dersin işlenişi iki adımdan oluşacaktır: 1.adım da: 5-8 ilköğretim programında yer alan ve sıkça karşılaşılan matematik terimlerinin ingilizcedeki karşılıklarını öğrenip matematiksel anlamlarını yine ingilizce olarak çeşitli web sayfalarından örneklerle açıklayacağız.
Giriş Tüm dünyada kullanılan matematik terimleri her dilde farklı ifade edilse de matematik insanlığın ortak dili olduğundan anlaşılması rahat bir konudur. Dersin işlenişi iki adımdan oluşacaktır: 1.adım da: 5-8 ilköğretim programında yer alan ve sıkça karşılaşılan matematik terimlerinin ingilizcedeki karşılıklarını öğrenip matematiksel anlamlarını yine ingilizce olarak çeşitli web sayfalarından örneklerle açıklayacağız. http://tmd2.org/sozluk/ http://www.hayatimdegisti.com/forum/sozluk... gibi sayfasında yer alan matematik deyimlerden bazılarını seçerek
Giriş Tüm dünyada kullanılan matematik terimleri her dilde farklı ifade edilse de matematik insanlığın ortak dili olduğundan anlaşılması rahat bir konudur. Dersin işlenişi iki adımdan oluşacaktır: 1.adım da: 5-8 ilköğretim programında yer alan ve sıkça karşılaşılan matematik terimlerinin ingilizcedeki karşılıklarını öğrenip matematiksel anlamlarını yine ingilizce olarak çeşitli web sayfalarından örneklerle açıklayacağız. http://tmd2.org/sozluk/ http://www.hayatimdegisti.com/forum/sozluk... gibi sayfasında yer alan matematik deyimlerden bazılarını seçerek genel anlamda Wikipedia, the free encyclopedia ve özel anlamda, Wolfram MathWorld/ https://www.mathsisfun.com/ https://www.encyclopediaofmath.org/ http://www.virtualnerd.com/ http://www.purplemath.com/modules/quadform2.htm gibi sitelerden ingilizce olarak ele alıp bu değimlerin hem matemetiksel anlamlarını hemde bu terimleri ingilizce nasıl anlatacağımızı öğreneceğiz.
Giriş Tüm dünyada kullanılan matematik terimleri her dilde farklı ifade edilse de matematik insanlığın ortak dili olduğundan anlaşılması rahat bir konudur. Dersin işlenişi iki adımdan oluşacaktır: 1.adım da: 5-8 ilköğretim programında yer alan ve sıkça karşılaşılan matematik terimlerinin ingilizcedeki karşılıklarını öğrenip matematiksel anlamlarını yine ingilizce olarak çeşitli web sayfalarından örneklerle açıklayacağız. http://tmd2.org/sozluk/ http://www.hayatimdegisti.com/forum/sozluk... gibi sayfasında yer alan matematik deyimlerden bazılarını seçerek genel anlamda Wikipedia, the free encyclopedia ve özel anlamda, Wolfram MathWorld/ https://www.mathsisfun.com/ https://www.encyclopediaofmath.org/ http://www.virtualnerd.com/ http://www.purplemath.com/modules/quadform2.htm gibi sitelerden ingilizce olarak ele alıp bu değimlerin hem matemetiksel anlamlarını hemde bu terimleri ingilizce nasıl anlatacağımızı öğreneceğiz. Bu konularla ilgili bazı videolerı izleyip benzer videolar hazırlayacağız.
Örneğin D harfi ile başlayan matematiksel terimler decimal system: onluk sayı sistemi dense: yoğun derivative: türev determinant: determinant differentiable: türevli, türevlenebilir differential equations: türevsel denklemler discontinuous: süreksiz discrete mathematics: ayrık matematik discriminant: diskriminant divergence: ıraksamak divergent: ıraksak dodecahedron: onikiyüzlü dot product: nokta çarpımı
Örneğin D harfi ile başlayan matematiksel terimler decimal system: onluk sayı sistemi dense: yoğun derivative: türev determinant: determinant differentiable: türevli, türevlenebilir differential equations: türevsel denklemler discontinuous: süreksiz discrete mathematics: ayrık matematik discriminant: diskriminant divergence: ıraksamak divergent: ıraksak dodecahedron: onikiyüzlü dot product: nokta çarpımı Bu örnekte görüldüğü üzere anlatıkmak için seçilen terimler cyan, öğrencilere araştırmaları için önerilen kelimeler red olarak belirtilmiştir.
Discriminant, Wikipedia da In algebra, the discriminant of a polynomial is a function of its coefficients, typically denoted by a capital D or the capital Greek letter Delta.
Discriminant, Wikipedia da In algebra, the discriminant of a polynomial is a function of its coefficients, typically denoted by a capital D or the capital Greek letter Delta. It gives information about the nature of its roots.
Discriminant, Wikipedia da In algebra, the discriminant of a polynomial is a function of its coefficients, typically denoted by a capital D or the capital Greek letter Delta. It gives information about the nature of its roots. The discriminant is zero if and only if (iff) the polynomial has a multiple root.
Discriminant, Wikipedia da In algebra, the discriminant of a polynomial is a function of its coefficients, typically denoted by a capital D or the capital Greek letter Delta. It gives information about the nature of its roots. The discriminant is zero if and only if (iff) the polynomial has a multiple root. For example, the discriminant of the quadratic polynomial Here for real a, b and c, ax 2 + bx + c is = b 2 4ac. [Why?]
Discriminant, Wikipedia da In algebra, the discriminant of a polynomial is a function of its coefficients, typically denoted by a capital D or the capital Greek letter Delta. It gives information about the nature of its roots. The discriminant is zero if and only if (iff) the polynomial has a multiple root. For example, the discriminant of the quadratic polynomial Here for real a, b and c, ax 2 + bx + c is = b 2 4ac. [Why?] if > 0, the polynomial has two real roots,
Discriminant, Wikipedia da In algebra, the discriminant of a polynomial is a function of its coefficients, typically denoted by a capital D or the capital Greek letter Delta. It gives information about the nature of its roots. The discriminant is zero if and only if (iff) the polynomial has a multiple root. For example, the discriminant of the quadratic polynomial Here for real a, b and c, ax 2 + bx + c is = b 2 4ac. [Why?] if > 0, the polynomial has two real roots, if = 0, the polynomial has one real double root, and
Discriminant, Wikipedia da In algebra, the discriminant of a polynomial is a function of its coefficients, typically denoted by a capital D or the capital Greek letter Delta. It gives information about the nature of its roots. The discriminant is zero if and only if (iff) the polynomial has a multiple root. For example, the discriminant of the quadratic polynomial Here for real a, b and c, ax 2 + bx + c is = b 2 4ac. [Why?] if > 0, the polynomial has two real roots, if = 0, the polynomial has one real double root, and if < 0, the two roots of the polynomial are complex conjugates.
Discriminant, Wikipedia da In algebra, the discriminant of a polynomial is a function of its coefficients, typically denoted by a capital D or the capital Greek letter Delta. It gives information about the nature of its roots. The discriminant is zero if and only if (iff) the polynomial has a multiple root. For example, the discriminant of the quadratic polynomial Here for real a, b and c, ax 2 + bx + c is = b 2 4ac. [Why?] if > 0, the polynomial has two real roots, if = 0, the polynomial has one real double root, and if < 0, the two roots of the polynomial are complex conjugates. http : //hotmath.com/hotmath help/topics/discriminant.html www.virtualnerd.com/.../discriminant. https://www.khanacademy.org/math/algebra/quadratics/ Sitesinde konu ile ilgili video lar bulunmaktadır.
Discriminant, Wikipedia da In algebra, the discriminant of a polynomial is a function of its coefficients, typically denoted by a capital D or the capital Greek letter Delta. It gives information about the nature of its roots. The discriminant is zero if and only if (iff) the polynomial has a multiple root. For example, the discriminant of the quadratic polynomial Here for real a, b and c, ax 2 + bx + c is = b 2 4ac. [Why?] if > 0, the polynomial has two real roots, if = 0, the polynomial has one real double root, and if < 0, the two roots of the polynomial are complex conjugates. http : //hotmath.com/hotmath help/topics/discriminant.html www.virtualnerd.com/.../discriminant. https://www.khanacademy.org/math/algebra/quadratics/ Sitesinde konu ile ilgili video lar bulunmaktadır. Diğer kaynakları word dosyasından devam et...
2.adım 2.adım da ise;
2.adım 2.adım da ise; Queens College of the City University of New York hocalarından
2.adım 2.adım da ise; Queens College of the City University of New York hocalarından Alan Sultan & Alice F. Artzt tarafından ortaokul öğretmenlerine hitap etmek üzere yazılmış olan
2.adım 2.adım da ise; Queens College of the City University of New York hocalarından Alan Sultan & Alice F. Artzt tarafından ortaokul öğretmenlerine hitap etmek üzere yazılmış olan THE MATHEMATICS THAT EVERY SECONDARY SCHOOL MATH TEACHER NEEDS TO KNOW isimli kitap baz alınarak seçilen bazı pragralar üzerinde çalışılacaktır.
A-B abelian group: Abel grubu absolute value: mutlak değer abstract: soyut- özet accumulation point: yığılma noktası addition: toplama algebra: cebir algebraic numbers: cebirsel sayılar angle bisector: açıortay [Geometri] applied mathematics: uygulamalı matematik approximate: yaklaşık değer associativity: birleşme özelliği assume: varsaymak, kabul etmek average: ortalama axiom: temel önerme axis: eksen base (basis): taban bijection: birebir örte, eşleme binary operation: ikili işlem binary system: ikilik sayı sistemi bounded: sınırlı bracked: parantez by means of: vasıtasıyla
absolute value: mutlak değer In mathematics, the absolute value or modulus x of a real number x is the non-negative value of x without regard to its sign.
absolute value: mutlak değer In mathematics, the absolute value or modulus x of a real number x is the non-negative value of x without regard to its sign. Namely, x = x for a positive x, x = x for a negative x (in which case x is positive), and 0 = 0.
absolute value: mutlak değer In mathematics, the absolute value or modulus x of a real number x is the non-negative value of x without regard to its sign. Namely, x = x for a positive x, x = x for a negative x (in which case x is positive), and 0 = 0. For example, the absolute value of 3 is 3, and the absolute value of -3 is also 3.
absolute value: mutlak değer In mathematics, the absolute value or modulus x of a real number x is the non-negative value of x without regard to its sign. Namely, x = x for a positive x, x = x for a negative x (in which case x is positive), and 0 = 0. For example, the absolute value of 3 is 3, and the absolute value of -3 is also 3. The absolute value of a number may be thought of as its distance from zero.
absolute value: mutlak değer In mathematics, the absolute value or modulus x of a real number x is the non-negative value of x without regard to its sign. Namely, x = x for a positive x, x = x for a negative x (in which case x is positive), and 0 = 0. For example, the absolute value of 3 is 3, and the absolute value of -3 is also 3. The absolute value of a number may be thought of as its distance from zero. Generalisations of the absolute value for real numbers occur in a wide variety of mathematical settings.
absolute value: mutlak değer In mathematics, the absolute value or modulus x of a real number x is the non-negative value of x without regard to its sign. Namely, x = x for a positive x, x = x for a negative x (in which case x is positive), and 0 = 0. For example, the absolute value of 3 is 3, and the absolute value of -3 is also 3. The absolute value of a number may be thought of as its distance from zero. Generalisations of the absolute value for real numbers occur in a wide variety of mathematical settings. For example, an absolute value is also defined for the complex numbers, the quaternions, ordered rings, fields and vector spaces.
absolute value: mutlak değer In mathematics, the absolute value or modulus x of a real number x is the non-negative value of x without regard to its sign. Namely, x = x for a positive x, x = x for a negative x (in which case x is positive), and 0 = 0. For example, the absolute value of 3 is 3, and the absolute value of -3 is also 3. The absolute value of a number may be thought of as its distance from zero. Generalisations of the absolute value for real numbers occur in a wide variety of mathematical settings. For example, an absolute value is also defined for the complex numbers, the quaternions, ordered rings, fields and vector spaces. The absolute value is closely related to the notions of magnitude, distance, and norm in various mathematical and physical contexts.
absolute value: mutlak değer In mathematics, the absolute value or modulus x of a real number x is the non-negative value of x without regard to its sign. Namely, x = x for a positive x, x = x for a negative x (in which case x is positive), and 0 = 0. For example, the absolute value of 3 is 3, and the absolute value of -3 is also 3. The absolute value of a number may be thought of as its distance from zero. Generalisations of the absolute value for real numbers occur in a wide variety of mathematical settings. For example, an absolute value is also defined for the complex numbers, the quaternions, ordered rings, fields and vector spaces. The absolute value is closely related to the notions of magnitude, distance, and norm in various mathematical and physical contexts. https://www.khanacademy.org/math/pre-algebra/negatives-absolute-valuepre-alg/abs-value-pre-alg/v/absolute-value-and-number-lines
algebraic numbers: Cebirsel sayılar An algebraic number is any complex number that is a root of a non-zero polynomial in one variable with rational coefficients (or equivalently by clearing denominators with integer coefficients).
algebraic numbers: Cebirsel sayılar An algebraic number is any complex number that is a root of a non-zero polynomial in one variable with rational coefficients (or equivalently by clearing denominators with integer coefficients). All integers and rational numbers are algebraic, as are all roots of integers. The same is not true for all real and complex numbers because of transcendental numbers such as π and e.
algebraic numbers: Cebirsel sayılar An algebraic number is any complex number that is a root of a non-zero polynomial in one variable with rational coefficients (or equivalently by clearing denominators with integer coefficients). All integers and rational numbers are algebraic, as are all roots of integers. The same is not true for all real and complex numbers because of transcendental numbers such as π and e. Almost all real and complex numbers are transcendental
algebraic numbers: Cebirsel sayılar An algebraic number is any complex number that is a root of a non-zero polynomial in one variable with rational coefficients (or equivalently by clearing denominators with integer coefficients). All integers and rational numbers are algebraic, as are all roots of integers. The same is not true for all real and complex numbers because of transcendental numbers such as π and e. Almost all real and complex numbers are transcendental Examples The rational numbers, expressed as the quotient of two integers a and b, b not equal to zero, satisfy the above definition because x = a is the root b of bx a.
algebraic numbers: Cebirsel sayılar An algebraic number is any complex number that is a root of a non-zero polynomial in one variable with rational coefficients (or equivalently by clearing denominators with integer coefficients). All integers and rational numbers are algebraic, as are all roots of integers. The same is not true for all real and complex numbers because of transcendental numbers such as π and e. Almost all real and complex numbers are transcendental Examples The rational numbers, expressed as the quotient of two integers a and b, b not equal to zero, satisfy the above definition because x = a is the root b of bx a. The quadratic surds (irrational roots of a quadratic polynomial ax 2 + bx + c with integer coefficients a, b, and c) are algebraic numbers.
algebraic numbers: Cebirsel sayılar An algebraic number is any complex number that is a root of a non-zero polynomial in one variable with rational coefficients (or equivalently by clearing denominators with integer coefficients). All integers and rational numbers are algebraic, as are all roots of integers. The same is not true for all real and complex numbers because of transcendental numbers such as π and e. Almost all real and complex numbers are transcendental Examples The rational numbers, expressed as the quotient of two integers a and b, b not equal to zero, satisfy the above definition because x = a is the root b of bx a. The quadratic surds (irrational roots of a quadratic polynomial ax 2 + bx + c with integer coefficients a, b, and c) are algebraic numbers. If the quadratic polynomial is monic (a = 1) then the roots are quadratic integers.
algebraic numbers: Cebirsel sayılar An algebraic number is any complex number that is a root of a non-zero polynomial in one variable with rational coefficients (or equivalently by clearing denominators with integer coefficients). All integers and rational numbers are algebraic, as are all roots of integers. The same is not true for all real and complex numbers because of transcendental numbers such as π and e. Almost all real and complex numbers are transcendental Examples The rational numbers, expressed as the quotient of two integers a and b, b not equal to zero, satisfy the above definition because x = a is the root b of bx a. The quadratic surds (irrational roots of a quadratic polynomial ax 2 + bx + c with integer coefficients a, b, and c) are algebraic numbers. If the quadratic polynomial is monic (a = 1) then the roots are quadratic integers. https://www.mathsisfun.com/numbers/algebraic-numbers.html adresinden devam
C center: merkez closed: kapalı closed set: kapalı küme coefficient: katsayı compact: yoğun, tıkız compact set: yoğun küme, tıkız küme complex: karmaşık complex functions: karmaşık fonksiyonlar complex numbers: karmaşık sayılar conjugate: eşlenik continuous: sürekli converge: yakınsamak convergent: yakınsak cosecant: kosekant cosine: kosinüs cosine hiperbolik: hiperbolik kosinüs cotangent: kotanjant cross product: çapraz çarpım (vektörel Çarpım) cubic equation: üçüncü dereceden denklem cyclic: devirsel cyclic group: devirsel grup
Complex number A complex number is a number that can be expressed in the form a+bi, where a and b are real numbers and i is the imaginary unit, that satisfies the equation i 2 = 1. In this expression, a is the real part and b is the imaginary part of the complex number.
Complex number A complex number is a number that can be expressed in the form a+bi, where a and b are real numbers and i is the imaginary unit, that satisfies the equation i 2 = 1. In this expression, a is the real part and b is the imaginary part of the complex number. Complex numbers extend the concept of the one-dimensional number line to the two-dimensional complex plane by using the horizontal axis for the real part and the vertical axis for the imaginary part.
Complex number A complex number is a number that can be expressed in the form a+bi, where a and b are real numbers and i is the imaginary unit, that satisfies the equation i 2 = 1. In this expression, a is the real part and b is the imaginary part of the complex number. Complex numbers extend the concept of the one-dimensional number line to the two-dimensional complex plane by using the horizontal axis for the real part and the vertical axis for the imaginary part.
Complex number A complex number is a number that can be expressed in the form a+bi, where a and b are real numbers and i is the imaginary unit, that satisfies the equation i 2 = 1. In this expression, a is the real part and b is the imaginary part of the complex number. Complex numbers extend the concept of the one-dimensional number line to the two-dimensional complex plane by using the horizontal axis for the real part and the vertical axis for the imaginary part.
Complex number A complex number is a number that can be expressed in the form a+bi, where a and b are real numbers and i is the imaginary unit, that satisfies the equation i 2 = 1. In this expression, a is the real part and b is the imaginary part of the complex number. Complex numbers extend the concept of the one-dimensional number line to the two-dimensional complex plane by using the horizontal axis for the real part and the vertical axis for the imaginary part. The complex number a+bi can be identified with the point (a,b) in the complex plane.
Complex number A complex number is a number that can be expressed in the form a+bi, where a and b are real numbers and i is the imaginary unit, that satisfies the equation i 2 = 1. In this expression, a is the real part and b is the imaginary part of the complex number. Complex numbers extend the concept of the one-dimensional number line to the two-dimensional complex plane by using the horizontal axis for the real part and the vertical axis for the imaginary part. The complex number a+bi can be identified with the point (a,b) in the complex plane. A complex number whose real part is zero is said to be purely imaginary, whereas a complex number whose imaginary part is zero is a real number.
Complex number A complex number is a number that can be expressed in the form a+bi, where a and b are real numbers and i is the imaginary unit, that satisfies the equation i 2 = 1. In this expression, a is the real part and b is the imaginary part of the complex number. Complex numbers extend the concept of the one-dimensional number line to the two-dimensional complex plane by using the horizontal axis for the real part and the vertical axis for the imaginary part. The complex number a+bi can be identified with the point (a,b) in the complex plane. A complex number whose real part is zero is said to be purely imaginary, whereas a complex number whose imaginary part is zero is a real number. b z a+bi a
Complex number A complex number is a number that can be expressed in the form a+bi, where a and b are real numbers and i is the imaginary unit, that satisfies the equation i 2 = 1. In this expression, a is the real part and b is the imaginary part of the complex number. Complex numbers extend the concept of the one-dimensional number line to the two-dimensional complex plane by using the horizontal axis for the real part and the vertical axis for the imaginary part. The complex number a+bi can be identified with the point (a,b) in the complex plane. A complex number whose real part is zero is said to be purely imaginary, whereas a complex number whose imaginary part is zero is a real number. b a+bi In this way, the complex numbers contain the ordinary real numbers while extending them in order to solve problems that cannot be solved with real numbers alone. z a
Complex number A complex number is a number that can be expressed in the form a+bi, where a and b are real numbers and i is the imaginary unit, that satisfies the equation i 2 = 1. In this expression, a is the real part and b is the imaginary part of the complex number. Complex numbers extend the concept of the one-dimensional number line to the two-dimensional complex plane by using the horizontal axis for the real part and the vertical axis for the imaginary part. The complex number a+bi can be identified with the point (a,b) in the complex plane. A complex number whose real part is zero is said to be purely imaginary, whereas a complex number whose imaginary part is zero is a real number. b a+bi In this way, the complex numbers contain the ordinary real numbers while extending them in order to solve problems that cannot be solved with real numbers alone. As well as their use within mathematics, complex numbers have practical applications in many fields, including physics, chemistry, biology, economics, electrical engineering, and statistics. http://mathworld.wolfram.com/complexnumber.html devam edelim z a
E-F empty (set): boş (küme) enumarable: sayılabilir enumarate: numaralamak equal: eşit equation: denklem equilateral: eş kenar equipotent: eş değer evaluation: hesaplama, değerlendirme even number: cift sayi examination: sınav exponential numbers: üstel sayılar exponential function: üstel fonksiyon existence: var olma [Cebir] F factorial: faktöriyel field: cisim fourier series: fourier serisi fourier transform: fourier dönüşümü free group: serbest grup function: fonksiyon fuzzy: bulanık fuzzy logic: bulanık mantık
G-H geodesic: en kısa yol gradient: dönüşüm, yönlü türev graph: çizge, grafik gravity: yerçekimi group: grup half-plane: yarı düzlem harmonic function: harmonik fonksiyon Helix: Helis, sarmal heptagon: yedigen hexagon: altıgen hold: geçerli olmak homomorphism: benzerbiçimlilik, benzeryapı göndermesi horizontal: yatay hyperbola: hiperbol hypothesis: hipotez
I-J idempotent: eşkuvvetli identity element: birim eleman identity matrix: birim matris induction: tümevarım infinite series: sonsuz seri integer(s): tamsayı(lar) interval: aralık inverse: ters inverse fourier transform: ters fourier dönüşümü inverse function: ters fonksiyon irrational: irrasyonel irreducible: indirgenemez isomorphic: eşbiçimli isomorphism: jacobian: türev matrisi [Analiz] joint: birleşik [İstatistik] journal: dergi Juxtaposition: Yanyana koyma, [Cebir]
K-L kite: deltoit [Geometri] knot: düğüm [Geometri] known: bilinen laplace equation: laplas denklemi laplace transform: laplas dönüşümü linear: doğrusal linear equation: doğrusal denklem linear function: doğrusal fonksiyon linear transformation: doğrusal dönüşüm local: yerel logarithm: logaritma logic: mantık
M-N magnitude: büyüklük manifold: çokkatmanlı mapping: dönüşüm matrix: matris mean: ortalama Mean value theorem: Ortalama Değer Teoremi measurable: ölçülebilir midpoint: orta nokta miscalculate: yanlış hesaplamak monic: birebir multipication: çarpma mutually orthogonal: karşılıklı dik natural logarithm: doğal logaritma neighbourhood: komşuluk nilpotent: sıfırkuvvetli nilpotent matrix: sıfırkuvvetli matris nonagon: dokuzgen nonsingular: tekil olmayan nonzero: sıfırdışıya da "sıfır harici" not differentiable: türevsiz
O-P octagon: sekizgen octahedron: sekizyüzlü octal system: sekizlik sayı sistemi open: açık open interval: açık aralık open problem: açık soru open set: açık küme operation: işlem ordinary differential equations: adi türevsel denklemler parabola: parabol partial differentiation: kısmi türev partial differential equations: kısmi türevsel denklemler pentagon: beşgen permutation: permütasyon permutation group: permütasyon grubu polygon: çokgen polyhedron: çokyüzlü prime number: asal sayı proof: ispat proof by induction: tümevarımla ispat
Q-R quadrangle: dörtgen quadrilateral: dörtgen,dört kenarlı quantity: miktar quarter: çeyrek quadratic equation: ikinci dereceden denklem quartic equation: dördüncü, dereceden denklem quasi: sözde, nerdeyse, sanki quasilinear: yarı-lineer question: soru quintic: beşinci, beşinci dereceden quotient: bölüm [Cebir] quotient group: bölüm grubu [Cebir] radial: ışınsal radius: yarıçap random variable: rastgele değişken, rastlantı değişkeni [Olasılık] range: değer kümesi rank: mertebe rational number: rasyonel sayı real: gerçel real functions: gerçel fonksiyonlar real numbers: gerçel sayılar reducible: indirgenebilir relatively prime: aralarında asal rectangle: dikdörtgen region: bölge right angle: dik açı [Geometri] ring: halka root: çözüm ya da kök
S-T secant: sekant series: seri set: küme sine: sinüs singular: tekil slope: eğim space: uzay square: kare squareroot: karekök subgroup: altgrup subset: altküme subspace: altuzay such that: öyle ki tangent: tanjant tetrahedron: dörtyüzlü theorem: teorem theory: kuram topology: topoloji transcendental: aşkın transcendental number: aşkın sayı transformation: dönüşüm transpose: devrik triangle: üçgen
U-Z unbounded: sınırsız undefined: tanımsız valuation: değer, değerlendirme variable: değişen, değişebilen vector: vektör vector space: vektör uzayı vertex (vertice) : köşe, köşenokta - Tepe vertical: dik, dikey volume: hacim wave: dalga wave equation: dalga denklemi wavelength: dalgaboyu whole number: tam sayı [Cebir] winding number: dolanım sayısı [Analiz] X- Y bu harflerle başalayan kelime bulunmamaktadır x axis: x ekseni y axis: y ekseni Z zero divisor: sıfır bölen [Cebir] Kaynaklar: * EkşiSözlük * Hayatimdegisti.com * Telkinli subliminal Kişisel Gelişim Cd leri * TMD:ingilizce turkce matematik terimleri sozlugu