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If F(x)= \int 3x^{2}dx   and G(x)= 3\int x^{2}dx   Then :

  • Option 1)

    F(x)= G(x)

  • Option 2)

    F(x)> G(x)

  • Option 3)

    F(x)< G(x)

  • Option 4)

    none of these

 

Answers (1)

best_answer

As we have learned

Rule for integration -

Integral of constant times a function is constant times integral of function 

\int kf\left ( x \right )dx=k\int f\left ( x \right )dx

- wherein

Where k is constant

 

Since K\int f(x)dx = \int kf(x)dx 

 

 

 

 


Option 1)

F(x)= G(x)

Option 2)

F(x)> G(x)

Option 3)

F(x)< G(x)

Option 4)

none of these

Posted by

gaurav

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