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FULL MARKS-MODEL TEST PAPER-PART-IV
- The sum of the distance of a moving point from the points (4,0) and (-...
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- Verify the property A(B+C) = AB+AC, when the matrices A,B, and C are g...
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- Show that the vector veci -2 vec j +3 vec k , -2 vec i + 3 vecj -4 vec...
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- Evaluate int (cos2x)/((sin x + cos x)^(2))dx.
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- Evaluate int sin^(-1) xdx.
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- Evaluate Lim(x rarr pi/4) (4sqrt(2)-(cos x + sin x)^(5))/(1-sin 2 x)
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- Suppose the chances of hitting a target by a person X is 3 times in 4 ...
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- Find the range of the function (1)/(2cosx-1).
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- If the equations x^(2) - ax + b = 0 and x^(2) - ex + f = 0 have one ro...
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- Prove that cos theta + cos ((2pi)/(3)- theta)+ cos ((2pi)/(3)+ theta)=...
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- Using Binomial theorem, prove that 6^(n)-5n always leaves remainder 1 ...
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- If .^(n+2) C(8) : ^((n-2)) P(4) = 57: 16 , find the value of n.
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- Show that the points (1, 3), (2, 1) and (1/2, 4) are collinear, by usi...
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- The sum of the distance of a moving point from the points (4,0) and (-...
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- Verify the property A(B+C) = AB+AC, when the matrices A,B, and C are g...
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- Show that the vector veci -2 vec j +3 vec k , -2 vec i + 3 vecj -4 vec...
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- Evaluate int (cos2x)/((sin x + cos x)^(2))dx.
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- Evaluate int sin^(-1) xdx.
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- Evaluate : lim(x to pi/4)(4sqrt2-(cosx+sinx)^5)/(1-sin 2x)
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- Suppose the chances of hitting a target by a person X is 3 times in 4 ...
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