Indefinite Forms Of Limits Class 12 OP Malhotra Exe-9A ISC Maths Solutions Ch-9 Solutions. In this article you would learn about indefinite forms and L’Hospital’s Rule. Step by step solutions of latest textbook has been given as latest syllabus. Visit official Website CISCE for detail information about ISC Board Class-12 Mathematics.

Indefinite Forms Of Limits Class 12 OP Malhotra Exe-9A ISC Maths Solutions Ch-9

Board	ISC
Publications	S Chand
Subject	Maths
Class	12th
Chapter-9	Indefinite Forms Of Limits
Writer	OP Malhotra
Exe-9(A)	Indefinite forms and L’Hospital’s Rule

Exercise- 9A

 Indefinite Forms Of Limits Class 12 OP Malhotra Exe-9A Solution.

Que-1: lim(x→2)(x³-8/x²-4)

Sol:

Que-2: lim(x→3)((x³-x²-18)/(x-3))

Sol:

Que-3: lim(x→0)(tan^-1x/x)

Sol:

Que-4: lim(x→0)(e^sinx-1/x)

Sol:

Que-5: lim(x→1)(x-1/2x²-7x+5)

Sol:

Que-6: lim(x→0)((1+x)⁵-1/(1+x)³-1)

Sol:

Que-7: lim(x→π/2)(2x-π/cos x)

Sol:

Que-8: lim(x→α)(sin x – sin α/x – α)

Sol:

Que-9: lim(x→0)(a^x-b^x/e^x-1)

Sol:

Que-10: lim(α→π/4)(sin α – cos α/α – π/4)

Sol:

Que-11: lim(x→a)((x+2)^5/3 – (a+2)^5/3/x – a)

Sol:

Que-12: lim(x→0)(√(1+sin x) – √(1-sin x)/x)

Sol:

Que-13: If f(1)=1 , f’(1)=2 , then find lim(x→1)(√f(x) – 1/√x -1)

Sol:

Que-14: lim(x→0)(2^x – 1/√(1+x) – 1)

Sol:

Que-15: lim(x→0)((1+x)^1/2 – (1-x)^1/2/x)

Sol:

Que-16: lim(x→0)((1+x)ⁿ – 1/x)

Sol:

Que-17: lim(x→0)(1 – x^-1/2/1 – x^-2/3)

Sol:

Que-18: lim(x→0)(1 – cos x/x)

Sol:

Que-19: lim(x→0)(1 – cos mx/1 – cos nx)

Sol:

Que-20: lim(x→0)(tan 2x – x/3x – sin x)

Sol:

Que-21: lim(x→0)(e^x² – cos x/x²)

Sol:

Que-22: lim(x→0)(x cos x – log(1+x)/x²)

Sol:

Que-23: lim(x→0)(cos ax – cos bx/x²)

Sol:

Que-24: lim(x→0)(x cos x – sin x/x² sin x)

Sol:

Que-25: lim(x→0)(1/x – log(1+x)/x²)

Sol:

Que-26: lim(x→0)(y – tan^-1y/y – sin y)

Sol:

Que-27: lim(x→0⁺)(log_{sin 2x}(sin x))

Sol:

Que-28: lim(x→0)(1/x² – cot x/x)

Sol:

–: End Indefinite Forms Of Limits Class 12 OP Malhotra Exe-9A ISC Math Ch-9 Solution :–

Return to :- OP Malhotra ISC Class-12 S Chand Publication Maths Solutions
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