Differentiate dy- dy

Q: tant dt 9,

A: To find the given integral ,use the substitution u=tan t .

Q: @ sinhz= loy (z+[2+1) %3D

A:

Q: 2 dydx + f(x, y)dydx

A:

Q: siny dy 2. 3 |- cosy

A:

Q: integral i

A:

Q: S Jiet'. dt Hint: use +he fundam ental theorom Find dy if dx y = of Calculus

A:

Q: Explain Clairaut’s Theorem.

A: Clairaut's formula for the acceleration due to gravity g on the surface of a spheroid at latitude φ,…

Q: Inteprele . 2. Show yours work. S x Cos (4x) dx

A:

Q: of dy sec(

A:

Q: 2. dx Ix Also, Prove that 22 %3D dxdj = dy dX

A:

Q: caleulate the

A: Given that: ∫dx15-4x-4x2

Q: Differentiate y = arcsin (2r2) 4.r VI+ 4r4 Option 1 None of these VI- 44 Option 2 Option 3 4.

A: As we know that; The chain rule; fgx'=f'gx·g'x The Power Law; ddxxn=nxn-1 And ddxarcsin(x)=11-x2…

Q: ntial equation dy 1 x>0 + 2y = 1- dx

A:

Q: Ofind dy fort-

A:

Q: et secydx + sinydy = 0

A:

Q: Find dy of Using first principles

A:

Q: Integration provides a means

A: Given, Where, and are initial and final times respectively. which is a constant.

Q: Find mean and second moment of X.

A:

Q: EXERCISE 1 dy -dx = 0

A:

Q: soluti ly +y Ix

A:

Q: integra 6. XVx - 8 dx Je

A:

Q: itegral 6ze dy dx dz

A:

Q: find dy/dx

A:

Q: Define Testing for cointegration when θ is unknown ?

A:

Q: -siny(x + siny)dx + 2x²cosydy = 0 %3D

A:

Q: Solves dy

A: It is given differential equation is dydx-2x=2xy2. dydx=2xy2+2xdydx=2x1+y2dy1+y2=2xdx Integrate on…

Q: Original Integral Vx dx x xp,

A: Given function is x4

Q: (2y) dy. CSC

A: We will start with the substitution, csc-1(2y) = x and apply the integration by parts. And, will use…

Q: find dy dx %3D

A:

Q: arcsin 4y dy 1 – 16y2

A: Given: ∫arcsin4y1-16y2dy

Q: Explain Fubini’s Theorem.

A: Fubini's Theorem: If f(x, y) is a continuous function on a rectangle R=[a, b]x[c, d] then the double…

Q: Birinci dereee difrensiyel denk lemin yl1)- Otel Corimino bul. et (t+1) de+ (yey -tet)dy-0

A:

Q: TO Show Jv - x-V そーレ V+ dx

A: Jvx = ∑m=0∞ -1mx22m+vm! m+v!

Q: Find dy of

A: Use the chain rule of differentiation and simplifie the result.

Q: Find dy/dx by implicit differentiate

A:

Q: 1 J sec- ztan - zdz

A: Solve the following

Q: dy by implicit differentiatio Find

A: According to the question, we have the the equation,x7y-xy7=8we have to find dydx so,

Q: %3D

A: We are given: u=ln 1-t21+t2⇒dudt=ddtln 1-t21+t2 The derivative can be found as follows:

Q: 16 Iny dy

A:

Q: Iterated integrais. 3. ( ye* dx dy Jo Jo

A:

Q: ary differentia att=0 the ing

A:

Q: Integrate both sides dy = -dx

A: the given integral equation is                             ∫1y2dy=∫1xdx

Q: dy+チ=-

A: Note: Since you  have mentioned multiple question, I answered first problem. If you need answer of…

Q: Evaluat fin(ex+!) dx

A: Let

Q: 7. dx * = + 2 dy Lal

A:

Q: 2olue dy %3D

A:

Q: Evaluate wing Integration by Tangorometre bodetrdadin 1.S Jas-x? dx

A: Solution

Q: Integrate

A:

Q: dt 4e -et

A: To evaluate the integral: ∫dt4e-t-et Solution: Given integral can be written as:…