E M B I B E

Intermediate First Year Mathematics Paper 1B>Chapter 10 - Applications of Derivatives>Exercise 10(h)>Q I

EASY

11th Andhra Pradesh Board

IMPORTANT

Earn 100

Prove that the following function do not have absolute maximum and absolute minimum $x^{3} + x^{2} + x + 1$ in $ℝ$ .

Important Questions on Applications of Derivatives

EASY

11th Andhra Pradesh Board

IMPORTANT

Intermediate First Year Mathematics Paper 1B>Chapter 10 - Applications of Derivatives>Exercise 10(h)>Q II

Find the absolute maximum value and absolute minimum value of the following function on the domain specified against the function

on

[- 2, 2]

.

EASY

11th Andhra Pradesh Board

IMPORTANT

Intermediate First Year Mathematics Paper 1B>Chapter 10 - Applications of Derivatives>Exercise 10(h)>Q II

Find the absolute maximum value and absolute minimum value of the following function on the domain specified against the function

f (x) = (x - 1)^{2}

on

[- 3, 1]

.

EASY

11th Andhra Pradesh Board

IMPORTANT

Intermediate First Year Mathematics Paper 1B>Chapter 10 - Applications of Derivatives>Exercise 10(h)>Q II

Find the absolute maximum value and absolute minimum value of the following function on the domain specified against the function

f (x) = 2 | x |

on

[- 1, 6]

.

EASY

11th Andhra Pradesh Board

IMPORTANT

Intermediate First Year Mathematics Paper 1B>Chapter 10 - Applications of Derivatives>Exercise 10(h)>Q II

Find the absolute maximum value and absolute minimum value of the following function on the domain specified against the function

f (x) = \sin x + \cos x

on

[0, π]

.

EASY

11th Andhra Pradesh Board

IMPORTANT

Intermediate First Year Mathematics Paper 1B>Chapter 10 - Applications of Derivatives>Exercise 10(h)>Q II

Find the absolute maximum value and absolute minimum value of the following function on the
domain specified against the function

f (x) = x + \sin 2 x

on

[0, π]

.

EASY

11th Andhra Pradesh Board

IMPORTANT

Intermediate First Year Mathematics Paper 1B>Chapter 10 - Applications of Derivatives>Exercise 10(h)>Q II

Use the first derivative test to find local extrema of

f (x) = x^{3} - 12 x

on

ℝ

.

EASY

11th Andhra Pradesh Board

IMPORTANT

Intermediate First Year Mathematics Paper 1B>Chapter 10 - Applications of Derivatives>Exercise 10(h)>Q II

Use the first derivative test to find local extrema of

f (x) = x^{2} - 6 x + 8

on

ℝ

.

EASY

11th Andhra Pradesh Board

IMPORTANT

Intermediate First Year Mathematics Paper 1B>Chapter 10 - Applications of Derivatives>Exercise 10(h)>Q II

Use the second derivative test to find local extrema of the function

f (x) = x^{3} - 9 x^{2} - 48 x + 72

on

ℝ

.

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Prove that the following function do not have absolute maximum and absolute minimum x3+x2+x+1 in ℝ.

Important Questions on Applications of Derivatives

Learn and Prepare for any exam you want !

Prove that the following function do not have absolute maximum and absolute minimum $x^{3} + x^{2} + x + 1$ in $ℝ$ .