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If int Tan^(4)xdx=A tan^(3)x +B tan x+Cx...

If `int Tan^(4)xdx=A tan^(3)x +B tan x+Cx+c` then the descending order of A,B,C is

A

A,B,C

B

B,C,A

C

C,A,B

D

C,B,A

Text Solution

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Knowledge Check

  • int tan^(6) xdx=

    A
    `(tan^(5)x)/(5)-(tanx^(3)x)/(3)+tan x+x+c`
    B
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    C
    `(tan^(5)x)/(5)-(tanx^(3)x)/(3)-tan x-x+c`
    D
    none
  • If A=(2sinx)/(sin3x)+(tanx)/(tan3x) , B=cos10^(@)cos30^(@)cos50^(@)cos70^(@) C=tan20^(@)tan40^(@)tan60^(@)tan80^(@) Then the ascending order of A,B,C is

    A
    A,B,C
    B
    B,C,A
    C
    B,A,C
    D
    C,A,B
  • int (1+tan^(2)x + tan^(4)x+tan^6 x)dx=

    A
    `tan^(2)x+(tan^(5)x)/(5)+c`
    B
    `"tan"x+(tan^(5)x)/(5)+c`
    C
    `x+(tan^(3)x)/(3)+(tan^(5)x)/(5)+(tan^(7)x)/(7)+c`
    D
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