MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 2 Based on Std. XI & XII Syllabus of MHT-CET>Chapter 5 - Integration>Competitive Thinking

Vinod Singh and Shweta Pawar Solutions for Chapter: Integration, Exercise 3: Competitive Thinking

Author:Vinod Singh & Shweta Pawar

Vinod Singh Mathematics Solutions for Exercise - Vinod Singh and Shweta Pawar Solutions for Chapter: Integration, Exercise 3: Competitive Thinking

Attempt the practice questions on Chapter 5: Integration, Exercise 3: Competitive Thinking with hints and solutions to strengthen your understanding. MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 2 Based on Std. XI & XII Syllabus of MHT-CET solutions are prepared by Experienced Embibe Experts.

Questions from Vinod Singh and Shweta Pawar Solutions for Chapter: Integration, Exercise 3: Competitive Thinking with Hints & Solutions

MEDIUM

MHT-CET

IMPORTANT

MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 2 Based on Std. XI & XII Syllabus of MHT-CET>Chapter 5 - Integration>Competitive Thinking>Q 58

$\int \frac{d x}{e^{x} + e^{- x} + 2}$ is equal to

EASY

MHT-CET

IMPORTANT

MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 2 Based on Std. XI & XII Syllabus of MHT-CET>Chapter 5 - Integration>Competitive Thinking>Q 59

$\int \frac{x}{1 + x^{4}} d x =$

MEDIUM

MHT-CET

IMPORTANT

MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 2 Based on Std. XI & XII Syllabus of MHT-CET>Chapter 5 - Integration>Competitive Thinking>Q 60

If $\int \frac{1}{(1 + x) \sqrt{x}} d x = f (x) + A$ , where $A$ is any arbitrary constant, then the function $f (x)$ is

EASY

MHT-CET

IMPORTANT

MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 2 Based on Std. XI & XII Syllabus of MHT-CET>Chapter 5 - Integration>Competitive Thinking>Q 61

$\int \frac{x^{2}}{1 + {(x^{3})}^{2}} d x$ is equal to

EASY

MHT-CET

IMPORTANT

MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 2 Based on Std. XI & XII Syllabus of MHT-CET>Chapter 5 - Integration>Competitive Thinking>Q 62

$\int (\frac{x^{3}}{1 + x^{8}}) d x =$

EASY

MHT-CET

IMPORTANT

MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 2 Based on Std. XI & XII Syllabus of MHT-CET>Chapter 5 - Integration>Competitive Thinking>Q 63

$\int \frac{d x}{16 x^{2} + 9} =$

EASY

MHT-CET

IMPORTANT

MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 2 Based on Std. XI & XII Syllabus of MHT-CET>Chapter 5 - Integration>Competitive Thinking>Q 64

If $\int \frac{1}{\sqrt{9 - 16 x^{2}}} d x = α \sin^{- 1} (β x) + c,$ then $α + \frac{1}{β} =$

EASY

MHT-CET

IMPORTANT

MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 2 Based on Std. XI & XII Syllabus of MHT-CET>Chapter 5 - Integration>Competitive Thinking>Q 65

If $\int \frac{d x}{\sqrt{16 - 9 x^{2}}} = A \sin^{- 1} (B x) + C$ , then $A + B =$