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Learn Exercise 7.1 with Free Lessons & Tips

Find an anti derivative (or integral) of the following functions by the method of inspection.

sin 2x

The anti derivative of sin 2x is a function of x whose derivative is sin 2x.

It is known that,

Therefore, the anti derivative of

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Find an anti derivative (or integral) of the following functions by the method of inspection.

Cos 3x

The anti derivative of cos 3x is a function of x whose derivative is cos 3x.

It is known that,

Therefore, the anti derivative of .

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Find an anti derivative (or integral) of the following functions by the method of inspection.

e2x

The anti derivative of e2is the function of x whose derivative is e2x.

It is known that,

Therefore, the anti derivative of .

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Find an anti derivative (or integral) of the following functions by the method of inspection.

The anti derivative of is the function of whose derivative is .

It is known that,

Therefore, the anti derivative of .

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Find an anti derivative (or integral) of the following functions by the method of inspection.

The anti derivative of  is the function of x whose derivative is .

It is known that,

Therefore, the anti derivative of  is .

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On dividing, we obtain

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=

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The anti derivative of equals

(A) (B) 

(C) (D)

Hence, the correct answer is C.

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If such that f(2) = 0, then f(x) is

(A) (B) 

(C) (D)

It is given that,

∴Anti derivative of 

Also,

Hence, the correct answer is A.

Comments

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