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MATHEMATICS-1
RGPV JUN 2020 SOLUTIONS
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Q 1.Write statement of Rolle’s theorem and explain their geometrical meaning.
Q.2 Discuss maxima and minima of function f(x,y)=x
3
-4xy+2y
2
Q.3 if u=sin-1((x^2+y^2)/(x+y)). then show that x(du/dx)+y(du/dy)=tan u.
RGPV NOV 18
Q.4 Discuss the maxima and minima of the function x
3
+y
3
- 3axy
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Q.5 Evaluate lim n->∞ (1/n+1 + 1/n+2 + ----- + 1/2n)
RGPV NOV 18
Q.6 Prove that Β(m,n)= m! n! / (m+n)!
RGPV NOV 18
Q.7 Discuss the maxima and minima of the function u=x^3y^2 (1-x-y)
RGPV NOV 18
Q.8 Expand log
e
x in power of x and hence evaluate log
e
(1.1) correct to four decimal places.
RGPV NOV 18
Q.9 Verify Lagrange's Mean value theorem for the function f(x)=2x
2
- 7x+10 in [2, 5].
RGPV NOV 18
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