INTEGRAL OF TRIGONOMETRIC FUNCTION Put your clear solution ∫csc^12 6w dw

Q: Sinxtsina3x COSX+ COS 32 tan 22

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Q: 5. (tan2x + cot2x)² dx

A:

Q: 2. ( sin32x dx cos 2x

A: We have to integrate.

Q: (1+cosX)(cscX-cot)=

A: See attached file for a step by step explanation.

Q: - sinx) dx 2. 1. (COSX (ax' +b)*x dx 2. 2/3

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Q: Differentiate  (sin(x+a)/cosx)

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Q: Simplify secA (1-sinA)(secA+tanA)

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Q: ÷(sin9t + sin5t)

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Q: Show that Cosx dx 9- Sin 3D

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Q: Simplify cos(3Z45º) sin(5Z60°)

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Q: integrate sin2x/sin5x.sin3x

A: To integrate: ∫sin2xsin5xsin3xdx Solution: We know, sin(A-B)=sinAcosB-cosAsinB    ...(1)…

Q: Find if sin x +1= cos y

A: Given,           sinx+1=cosy

Q: 22х+5 3. х2+20 dx

A: We have  (3) I=∫22x+5x2+20 dx We can write as I=22∫xx2+20+5∫ 1x2+20dxI=22I1+5I2

Q: Ja (1 – sinx)3/2 (1+ sinx)²dx"

A: If , then the independent variable x is called the input of the function and the dependent variable…

Q: sin (e3") dr .

A:

Q: csc x)^2 - (cot x)^2

A:

Q: sinx find: - dx 3 cos2x +1

A: find ∫sinxcos2x+13 dx first lets simplify it and then find the integral