Refer to Class 11 Mathematics Limits And Derivatives MCQs provided below available for download in Pdf. The MCQ Questions for Class 11 Mathematics with answers are aligned as per the latest syllabus and exam pattern suggested by CBSE, NCERT and KVS. Multiple Choice Questions for Chapter 13 Limits and Derivatives are an important part of exams for Class 11 Mathematics and if practiced properly can help you to improve your understanding and get higher marks. Refer to more Chapter-wise MCQs for CBSE Class 11 Mathematics and also download more latest study material for all subjects
MCQ for Class 11 Mathematics Chapter 13 Limits and Derivatives
Class 11 Mathematics students should refer to the following multiple-choice questions with answers for Chapter 13 Limits and Derivatives in Class 11.
Chapter 13 Limits and Derivatives MCQ Questions Class 11 Mathematics with Answers
Question. limx→0 sinx / √(x + 1 - √(1- x) is
(a) 2
(b) 0
(c) 1
(d) –1
Answer : C
Question. limx→1 (√x +1) (2x - 3) /2x3 + x -3 is
(a) 1/10
(b) 1/10
(c) 1
(d) None of these
Answer : B
Question. limx→4 |x-4 | /x - 4 is equal to
(a) 1
(b) –1
(c) does not exist
(d) None of these
Answer : C
Question. If y = √x + 1/√x , then dy/dx at x = 1 is
(a) 1
(b) 1/2
(c) 1/√2
(d) 0
Answer : D
Question. limx→0 |Sinx | /x is
(a) 1
(b) –1
(c) does not exist
(d) None of these
Answer : C
Question. If y =
(a) -4x / (x2 - 1)2
(b) -4x / (x2 - 1)
(c) 1 - x2 / 4x
(d) 4x / x2 - 1
Answer : A
Question. limx→0 tan2x - x / 3x - Sinx
(a) 2
(b) 1/2
(c) -1/2
(d) 1/4
Answer : B
Question. The derivative of (3x + 5)(1 + tan x) is
(a) 3x sec2 x 6 sec2 x 3 + 3 tan x
(b) 3x sec2 x 5 sec2 x 3 3 tan x
(c) 3x sec2 x + 5 sec2 x + 3 + 3 tan x
(d) None of the above
Answer : C
Question. The derivative of (ax2 + cot x)( p + q cos x) is
(a) ax2 cot (q sin ) + ( p+ q cosx )(2ax cosec2x )
(b) ax2 cot (q sin ) + ( p+ q cosx )(2ax cosec2x )
(c) ax2 cot (q sin ) + ( p q cosx )(2ax cosec2x )
(d) None of the above
Answer : A
Question. The derivative of (x sinx cosx) 2 + 2 is
(a) x2 cos x + 2x sin x sin 2x
(b) x2 cos x + 2x sin x sin 2x
(c) x2 cos x + x sin x sin 2x
(d) x2 cos x + 2x sin x + sin 2x
Answer : B
Question. The derivative of sin3x cos3x xis
(a) 3 /5 sin2 2x cos 2x
(b) 3 /4 sin2 2x cos 2x
(c) 3 /4 sin 2x cos2 2x
(d) 3 /2 sin2 2x cos 2x
Answer : B
Question. The derivative of x5 cos x /sinx is
Answer : B
Question. Find the differentiation of x2/3 by using first principle.
(a) 2/3 x-1/3
(b) -2/3 x-1/3
(c) 2/3 x 1/3
(d) None of these
Answer : A
Question. Find the differentiation of cos (x2 + 1 ) by using first principle.
(a) 2x sin (x2 + 1 )
(b) 2x sin (x2 + 1 )
(c) -2x sin (x2 - 1 )
(d) None of these
Answer : B
Question. If f (x )= x-4 /2√x then f '(1) is
(a) 5/4
(b) 4/5
(c) 1
(d) 0
Answer : A
Question. Find the differentiation of x cos x by using first principle.
(a) x sin x + cos x
(b) x sin x + cos x
(c) x cos x cos x
(d) None of these
Answer : A
Question. If y = Sin (x+9) / Cos x , then dy/dx at x = 0 is
(a) cos 9
(b) sin 9
(c) 0
(d) 1
Answer : A
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MCQs for Chapter 13 Limits and Derivatives Mathematics Class 11
Expert teachers of studiestoday have referred to NCERT book for Class 11 Mathematics to develop the Mathematics Class 11 MCQs. If you download MCQs with answers for the above chapter you will get higher and better marks in Class 11 test and exams in the current year as you will be able to have stronger understanding of all concepts. Daily Multiple Choice Questions practice of Mathematics will help students to have stronger understanding of all concepts and also make them expert on all critical topics. After solving the questions given in the MCQs which have been developed as per latest books also refer to the NCERT solutions for Class 11 Mathematics. We have also provided lot of MCQ questions for Class 11 Mathematics so that you can solve questions relating to all topics given in each chapter. After solving these you should also refer to Class 11 Mathematics MCQ Test for the same chapter.
You can download the CBSE MCQs for Class 11 Mathematics Chapter 13 Limits and Derivatives for latest session from StudiesToday.com
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