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9709/32/Oct Nov /2010 | Maths | P3 | A level
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9709/32/Oct Nov /2010 | Maths | P3 | A level
9709/32/ Mj/10 | Q7 | Alevel | P3 | Differential Equations
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9709/32/ Mj/10 | Q7 | Alevel | P3 | Differential Equations
9709/ 31/Mj/10 /Q5 | Differential Equations | A level Maths | P3
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9709/ 31/Mj/10 /Q5 | Differential Equations | A level Maths | P3
Differentiation | A level | 9709/33/Mj /Q5/2015 | Solved Past paper
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Differentiation | A level | 9709/33/Mj /Q5/2015 | Solved Past paper
Igcse Math solved | Paper 4 | Variant 3 | M/J 2014 | Q # 3,7,10
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Igcse Math solved | Paper 4 | Variant 3 | M/J 2014 | Q # 3,7,10
Laplace Equations solved by Numerical Method | Numerical Analysis | Elliptical Equations
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Laplace Equations solved by Numerical Method | Numerical Analysis | Elliptical Equations
Use a Vigenère cipher with the key word ATHENS to (a) encipher SOCRATES and (b) decipher PEHXB.
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Use a Vigenère cipher with the key word ATHENS to (a) encipher SOCRATES and (b) decipher PEHXB.
Use the Hill cipher, with n = 26 r = 2 (a) encipher MOUNTAIN and (b) decipher AJGLLRKE.
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Use the Hill cipher, with n = 26 r = 2 (a) encipher MOUNTAIN and (b) decipher AJGLLRKE.
k = (73,146,93,186, 173) q = 199 Private key k=73, encipher PROBLEM decipher 173 27 34 127 6760.
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k = (73,146,93,186, 173) q = 199 Private key k=73, encipher PROBLEM decipher 173 27 34 127 6760.
Use RSA with public key n = 2881 of letters to e = 65, encipher SILVER b)Decipher 2690 109 2103
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Use RSA with public key n = 2881 of letters to e = 65, encipher SILVER b)Decipher 2690 109 2103
Numerical Analysis | Trapezoidal Rule | Richard Burden | Exercise 4.4 | Question 1 part a to d
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Numerical Analysis | Trapezoidal Rule | Richard Burden | Exercise 4.4 | Question 1 part a to d
Euler Method | Numerical Analysis | Exercise 5.2 | Question 1 | Richard L Burden
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Euler Method | Numerical Analysis | Exercise 5.2 | Question 1 | Richard L Burden
Linear Algebra | David C lay | Exercise 9.3 Question 1 & 2 | Diagonalization and eigen values
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Linear Algebra | David C lay | Exercise 9.3 Question 1 & 2 | Diagonalization and eigen values
Numerical Analysis | Richard L Burden Exercise 9.1 Q3 part c and d | Gersgorin Theorem for Circles
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Numerical Analysis | Richard L Burden Exercise 9.1 Q3 part c and d | Gersgorin Theorem for Circles
Matlab Solutions | Holly Moore | Problems 8.16-8.20
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Matlab Solutions | Holly Moore | Problems 8.16-8.20
Matlab | Holly Moore | Problem 8.9-8.14 | Chapter 8 solutions
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Matlab | Holly Moore | Problem 8.9-8.14 | Chapter 8 solutions
Matlab Solution | Holly Moore | Chapter 8| Problem 8.1 -8.8
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Matlab Solution | Holly Moore | Chapter 8| Problem 8.1 -8.8
Ordinary Differential Equations | Exercise 4.4 Method of Undetermined coefficients Q2 Deniss Zill
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Ordinary Differential Equations | Exercise 4.4 Method of Undetermined coefficients Q2 Deniss Zill
Ordinary Differential Equations | Method of undetermined Coefficients | Exercise 4.4 Q1 | Denis Zill
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Ordinary Differential Equations | Method of undetermined Coefficients | Exercise 4.4 Q1 | Denis Zill
Integral Equations | Direct Computational Method
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Integral Equations | Direct Computational Method
Integral Equations | Direct Computational method
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Integral Equations | Direct Computational method
Integral Equations | Direct computational Method
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Integral Equations | Direct computational Method
Rank Theorem | Linear algebra
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Rank Theorem | Linear algebra
Linear algebra | Nilpotenet Matrices and Their Index | Solved Example
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Linear algebra | Nilpotenet Matrices and Their Index | Solved Example
Linear Algebra | polynomial space | All polynomials in P, such that p(0) = 0
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Linear Algebra | polynomial space | All polynomials in P, such that p(0) = 0
All polynomials of degree at most 3, with integers as coefficients |Linear Algebra polynomial space
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All polynomials of degree at most 3, with integers as coefficients |Linear Algebra polynomial space
Linear algebra | David Clay Exercise 4.1 Q1 | Vector space
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Linear algebra | David Clay Exercise 4.1 Q1 | Vector space
Determine if the given set is subspace.All polynomials of the form p(t) = a + t ^ 2 where a is in R.
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Determine if the given set is subspace.All polynomials of the form p(t) = a + t ^ 2 where a is in R.
Determine if the given set is subspace when All polynomials of the form p(t) = at² where a is in IR.
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Determine if the given set is subspace when All polynomials of the form p(t) = at² where a is in IR.
Consider the Hermite Equation y''-2ty'+10y = 0 find the solution satisfying conditions a(0)=1 a1= 0
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Consider the Hermite Equation y''-2ty'+10y = 0 find the solution satisfying conditions a(0)=1 a1= 0