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Answers posted by thanvigandhi_1

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answered May 28, 2013
Toolbox: Consistency of a system of 2 ( or 3 ) linear equations in 2 ( or 3 ) unknowns. Case 1 : If ...
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answered May 28, 2013
Toolbox:Consistency of a system of 2 ( or 3 ) linear equations in 2 ( or 3 ) unknowns. Case 1 : If $...
0 votes
answered May 27, 2013
Toolbox: Cramer's rule : If $Ax = B$ is a system of x linear equations in x unknowns such ...
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answered May 27, 2013
Toolbox:Consistency of a system of 2 ( or 3 ) linear equations in 2 ( or 3 ) unknowns. Case 1 : If $...
0 votes
answered May 27, 2013
Toolbox:Consistency of a system of 2 ( or 3 ) linear equations in 2 ( or 3 ) unknowns. Case 1 : If $...
0 votes
answered May 27, 2013
Toolbox:Cramer's rule : If $Ax = B$ is a system of x linear equations in x unknowns such that $|A| \...
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answered May 27, 2013
Toolbox: The rank of a matrix A is equal to $r$ if (i) A has atleast one minor of order r ...
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answered May 26, 2013
Toolbox: The rank of a matrix A is equal to $r$ if (i) A has atleast one minor of order r ...
0 votes
answered May 26, 2013
Toolbox: The rank of a matrix A is equal to $r$ if (i) A has atleast one minor of order r ...
0 votes
answered May 25, 2013
Toolbox: The rank of a matrix A is equal to $r$ if (i) A has atleast one minor of order r ...
0 votes
answered May 25, 2013
Toolbox: The rank of a matrix A is equal to $r$ if (i) A has atleast one minor of order r ...
0 votes
answered May 25, 2013
Toolbox: The rank of a matrix A is equal to $r$ if (i) A has atleast one minor of order r ...
0 votes
answered May 25, 2013
Toolbox: Let $ A = [ a_{ij} ] $ be a square matrix x. Let $ A_{ij}$ be the cofactor of $ a...
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answered May 25, 2013
Toolbox: Let $ A = [ a_{ij} ] $ be a square matrix x. Let $ A_{ij}$ be the cofactor of $ a...
0 votes
answered May 25, 2013
Toolbox: Let $ A = [ a_{ij} ] $ be a square matrix x. Let $ A_{ij}$ be the cofactor of $ a...
0 votes
answered May 25, 2013
Toolbox: Let A be a square matrix of order 2. $ A = \begin{bmatrix} a & b \\ c & d...
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answered May 24, 2013
Toolbox: Let A be a square matrix of order 2. $ A = \begin{bmatrix} a & b \\ c & d...
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answered May 24, 2013
Toolbox:Multiplication of two matrices A and B is possible when the number of columns in the first m...
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answered May 23, 2013
Toolbox:Multiplication of two matrices A and B is possible when the number of columns in the first m...
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answered May 23, 2013
Toolbox: Let $ A = [ a_{ij} ] $ be a square matrix x. Let $ A_{ij}$ be the cofactor of $ a...
0 votes
answered May 23, 2013
Toolbox:Let $ A = [ a_{ij} ] $ be a square matrix x. Let $ A_{ij}$ be the cofactor of $ a_{ij}$. The...
0 votes
answered May 23, 2013
Toolbox:Let $ A = [ a_{ij} ] $ be a square matrix x. Let $ A_{ij}$ be the cofactor of $ a_{ij}$. The...
0 votes
answered May 23, 2013
Toolbox: Let $ A = [ a_{ij} ] $ be a square matrix x. Let $ A_{ij}$ be the cofactor of $ a...
0 votes
answered May 23, 2013
Toolbox: Let $ A = [ a_{ij} ] $ be a square matrix x. Let $ A_{ij}$ be the cofactor of $ a...
0 votes
answered May 21, 2013
Toolbox: Let $ A = [ a_{ij} ] $ be a square matrix x. Let $ A_{ij}$ be the cofactor of $ a...
0 votes
answered May 21, 2013
Toolbox: Let $ A = [ a_{ij} ] $ be a square matrix x. Let $ A_{ij}$ be the cofactor of $ a...
0 votes
answered May 17, 2013
Toolbox: Let $ A = [ a_{ij} ] $ be a square matrix x. Let $ A_{ij}$ be the cofactor of $ a...
0 votes
answered May 16, 2013
Toolbox: Let $ A = [ a_{ij} ] $ be a square matrix x. Let $ A_{ij}$ be the cofactor of $ a...
0 votes
answered May 16, 2013
Toolbox: Let $ A = [ a_{ij} ] $ be a square matrix x. Let $ A_{ij}$ be the cofactor of $ a...
0 votes
answered May 16, 2013
Toolbox:Let $ A = [ a_{ij} ] $ be a square matrix x. Let $ A_{ij}$ be the cofactor of $ a_{ij}$. The...
0 votes
answered May 16, 2013
Toolbox:Let $ A = [ a_{ij} ] $ be a square matrix x. Let $ A_{ij}$ be the cofactor of $ a_{ij}$. The...
0 votes
answered May 16, 2013
Toolbox:Let $ A = [ a_{ij} ] $ be a square matrix x. Let $ A_{ij}$ be the cofactor of $ a_{ij}$. The...
0 votes
answered Apr 13, 2013
Ans : $-1 \leq \sin2x \leq 1$So maximum value of $ \sin2x=1$$ \Rightarrow $ maximum value of $ f(x) ...
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answered Apr 13, 2013
Toolbox:For maximum or minimum $ f\: '(x) = 0$Ans : $ f\: '(x) = e^x$ cannot be 0 for any $ x $. Hen...
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answered Apr 13, 2013
Toolbox: At maxima $ f\: ' (x) = 0$ Step 1   $ 2cos\: 2x = 0\: \Right...
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answered Apr 13, 2013
Toolbox:For strictly decreasing $ f ' (x) < 0$For strictly increasing $ f ' (x) > 0$$ f'(x) = ...
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answered Apr 13, 2013
Toolbox:For increasing $ f ' (x) \geq 0$For decreasing $ f ' (x) \leq 0$Step 1$ \large\frac{dy}{dx} ...
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answered Apr 12, 2013
Toolbox:For greatest area, maximise area.Working rule for maxima minima.Find the function to be maxi...
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answered Apr 12, 2013
Toolbox:For local maximum or minimum $ f '(x)=0$For maximum $ f "(x)$ is negative and for minimum $ ...
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answered Apr 12, 2013
Toolbox:Let two equal sides be $ x $$ \perp$ from vertex of the isoceles $ \Delta$ will divide the b...
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answered Apr 12, 2013
Toolbox:For greatest area, maximise area.Working rule for maxima minima.Find the function to be maxi...
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answered Apr 12, 2013
Toolbox:For greatest area, maximise area.Working rule for maxima minima.Find the function to be maxi...
0 votes
answered Apr 11, 2013
Toolbox:Necessary condition for maximum or minimum 'p' is $ \large\frac{dp}{dx}=0$Condition for maxi...
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answered Apr 4, 2013
Toolbox:According to the Quotient Rule for differentiation, given two functions $u$ and $v,\; \large...
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answered Apr 4, 2013
Toolbox:According to the Chain Rule for differentiation, given two functions $f(x)$ and $g(x)$, and ...
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answered Mar 12, 2013
Given $ f$ is continuous and $ f(x)$ is rational no.$ \forall \in [ 1, 3 ]$ and $ f(2) = 10. \R...
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answered Mar 12, 2013
Ans : $ f(2) = f(1+1)=f(1).f(1)$ $ \Rightarrow f(1)=3$ $ f(3) = f(2+1)=f(2).f(1)$ $...
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answered Mar 12, 2013
Toolbox: Use chain rule. $ \large\frac{dy}{dx}\: \large\frac{1}{2\sqrt{e^{\sqrt x}...
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answered Mar 12, 2013
Toolbox: Express $ y = x^y$ Take log before differentiating. $ y = x^y$ ...
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answered Mar 12, 2013
Toolbox: Write the function $ 2x | x |$ as $ f(x)= \left\{ \begin{array}{1 1} 2x^2, & ...
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