Skip to main content
Back to DIFFERENTIATION

JEE MATHEMATICS MCQ: DIFFERENTIATION

1 Easy
1 of 1
Analyzing +4 | -1
If y=x+x2+x3…∞,y = x + {x^2} + {x^3} \ldots \infty , where ∣x∣<1,\left| x \right| < 1, then for ∣y∣<1,dxdy\left| y \right| < 1,\frac{{dx}}{{dy}} is equal to
View answer and explanation
Correct option: C
1−2y+3y2−...∞1 - 2y + 3{y^2} - ...\infty
The correct answer is C (1−2y+3y2−...∞1 - 2y + 3{y^2} - ...\infty) because it is derived by expressing x in terms of y and then differentiating the resulting series.

More Questions from DIFFERENTIATION

Practice All Chapter MCQs →
Type at least 2 characters or jump directly:
🔓

Save your learning progress

Sign in with a free account to save your practice answers and quiz results, then return to them when you revise.