Differential Calculus » Exercise – 1
1. Lagrange’s mean value theorem is a special case of :
(a) Rolle’s theorem
(b) Cauchy’s mean value theorem
(c) Taylor’s theorem
(d) Taylor’s series
Explanation
Explanation : No answer description available for this question.
Let us discuss. 2. The first-three non-zero terms in the expansion of ex tan x is :
(a) x + x2 + (1/3)x3
(b) x + (x3 /3) + (2/5)x5
(c) x + x2 + (5/6)x3
(d) x + (x3 /3) + (1/6)x5
Explanation
Explanation : No answer description available for this question.
Let us discuss. 3. is equal to :
(a) 1/2
(b) 1
(c) √2
(d) None of these
Explanation
Explanation : No answer description available for this question.
Let us discuss. 4. is equal to :
(a) 2
(b) e
(c) 1
(d) None of these
Explanation
Explanation : No answer description available for this question.
Let us discuss. 5. is equal to :
(a) 15
(b) 1/15
(c) 5/3
(d) 3/5
Explanation
Explanation : No answer description available for this question.
Let us discuss. Related Posts Differential Calculus » Exercise - 1 1. Lagrange’s mean value theorem is a special case of : (a) Rolle’s theorem (b) Cauchy’s mean value theorem (c) Taylor’s theorem (d ) Taylor’s series [s (d) Tags: theorem, differential, calculus, taylor, exercise, lagrange, special, case, rolle, cauchy
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