Bessel fundion Satis fies veyi fy that the Sinx the Bessel equation of

Q: sinA (1+cosA) prove that %32cosecA (1+cosA) sinA

A: we have to prove  the given statement

Q: sin A + cos A * cot A = csc(A)

A: Write cotA using sin and cos

Q: A y = @ sin t. x.= @ cos t, 2 may as we , mod Auw zw sword Supomoso jo uogonba ay puny

A:

Q: Sinß Tanß lim Sin 26 B-

A:

Q: Lim. Xラー5 文ー

A: We’ll answer the first question since the exact one wasn’t specified. Please submit a new question…

Q: sin(x+y) - coty siny sin X

A: To evaluate the given expression.

Q: sinA (1+cosA). prove that =2cosecA (1+cosA) sinA

A: Simplification

Q: Find the derivative of the trigonometric function. y = 6 sin(3nx)

A:

Q: Solue dy +xSing 入

A:

Q: Find: WxtWy sWxy Way,Wxx Wyy,Wz, Wzz WZx;WZy, Wyz, Wxz W= sinh (xy-Z)

A:

Q: cot x dx In (sin x)

A:

Q: tine the derivative of Ruction?

A: From the given information, The function is y=sin32x

Q: 4 cot x = cot x Sin 2 X

A:

Q: dx i-Sin X

A: Given integral is ∫π4π311-sinxdx

Q: (cot. 1)dr sin I cot z/3 cot?

A: Substitute t2=3cot2x-5 So, tdt=-3sin2xcotx dx and cot2x=t2+53 cot2xdxsin2cotx=-13t dtt2+53dxsin2x…

Q: Trigomometric Integrals sin y dy

A: The given integral, ∫0π2sin3ydy

Q: sin 0 do

A:

Q: sinh x 1 + cosh x dx

A:

Limits

When it comes to calculus, limits are considered to be a very important topic of discussion. The main importance of limit lies in expressing the value of a function as it gets closer to a certain value. Also, limits can help you to understand other topics, such as continuity and differentiability better. In a broader sense, every calculus notion is a limit. Other branches of calculus have also been derived from limits.