Multiply: (5x'y*)(-6x"y*) b. (4x²y'z*)(2r°y°z*). a.

Q: dy tan5 2x sec4 2x %3D

A: NOTE: Refresh your page if you can't see any equations. . use the formula  ................(1)

Q: eXtan(e*) dx sec²(e*) – 7 2(, - 7

A:

Q: sec²(,Æ) 24. dx

A:

Q: 2 cosx+3 cosx=2, 0Sx<27

A:

Q: - sin² ydy 6. 4 tan" y

A: As per the guidelines I can solve only first question

Q: 4x + y+1 = 2 tan 4x +y+1= 2 tam

A:

Q: り plot s XE[-2T,27] Sin3X „Cas2X,

A: a.  Given function is, f(x)=e-x2 We find that f(0)=1 and when x→±∞, f(x)→0 So, the graph will be,

Q: sin S S. cossx (3-2secs)

A: The given integral is ∫sin 5xcos2(5x)3-2sec(5x)dx The derivative formula is ddx(sec ax)=atan…

Q: Find the y sec! (+) %3D

A:

Q: dx Transforming using miscellaneous substitution will become secx +1

A: Our Aim is to transform ∫dxsec (x)+1-(i) using miscellaneous substitution.

Q: Find and simplify whenever possible. dx y =cosh3 2x – cosh 2x - 3

A: Given y=13cosh3(2x)-cosh2x We need to find the value of dydx dydx= ddx13cosh32x-cosh2x =…

Q: Differentiate.   y = In (Cosh 3x)

A:

Q: Find y': y = tan4(2x)

A: The given function is y=tan42x

Q: Find y' and y". y=2sin4x-cos(8x-1)

A: Let's find.

Q: In sec2(sin2y)dy dy can be evaluated by writing it as sec2y

A:

Q: Complete the graph using the given symmetry property.

A: Consider the given graph,

Q: Find integral fraction (numerator) y dy / (denominator) square root of (y+2) using the substitution…

A: Let's find given integration by using given substitution.

Q: ntegrate using trigonometric substitution: dx 25+x2

A: It is in the standard formula  form of integration

Q: y = arccos /1 – x (1-x) 2 1 (1-x) 2 2 JA (1–x) 2 1 (1–x) 2

A:

Q: 4sinx+sinxsecx dx cos²xV4+secx

A:

Q: 5tan 2x -dx- sin22x-1 8.

A:

Q: | Aut (Z561)| =

A: We have to fin the cardinality of  Aut(Z561) that is  | Aut(Z561)|.   Result used (1)      ϕ(p×q×r)…

Q: Solve sinxtanx=0 if x ϵ [0,2π)

A: Given Equation is sinxtanx=0

Q: Differentiate y= 2x tan(V2x (/25).

A:

Q: sinh e Incot3x h- dx St 1+9x²

A:

Q: y = 3Arcsin (2x³) -- Arccos(2x³)

A:

Q: ) ㅠ S tan5 (2x) sec² (2x) dx 2

A:

Q: VX is a midsegment of ATUW. If TU 74, what is VX?

A:

Q: Evaluate y” - y’-2y = sin2x

A: Using method of linear differential equation.

Q: y = 5x – 6 tan x, concave upward concave downward

A: Given problem:- y=5x-6tan(x) , (-π/2, π/2)  Determine the open intervals on which the graph is…

Q: 5x3 b. y = %3D x3-sin x

A:

Q: Differentiate y= 7^(x)-3sin(arctan(5x))

A: Solution: The objective is to find the derivative of the given function

Q: y= sin2x,

A: Given equation is: y=sin2x Differentiating with respect to x we get, dydx=ddxsin2x⇒dydx=2cos2x

Q: 5) y = tanx secx 6) Y = b x+1

A:

Q: Ssin8 (3z) cos5 (3z) dz

A:

Q: y=$sin(4x-

A:

Q: ㅠ St tan5 (2x) sec² (2x) dx

A: Given:∫π2πtan5(2x)sec2(2x)dxsubstitute u=tan(2x)differentiate on both sideswe know that…

Q: Find for y = sec(x)

A:

Q: y=−2+4sin(x2−π) sketch

A: We have to draw

Q: 2Cos 2x- Sin20-2

A:

Q: /is [sec2(x) – csc²(x)]dx Evaluate:

A:

Q: 3 (x) - 128 (sin4x)+ -1054 (S/8x) | 60

A: We have to answer following Questions.

Q: (b) [2 marks] y = 8x3 cos x - 13

A: As per our guidelines we are supposed to answer only one question. Kindly repost the other question…

Q: 5. Use 2- step substitution tan 4x sec² (4x) dx

A: To solve the integration

Q: y"'-2y"= tanx

A: We solve this by using the power series. We expect the solution to have a power series expansion…

Q: 1. How many cycles would there be in the graph of y = sinx, over the domain Osxs 1080? What about…

A:

Q: Find ∫sec4 3x tan3 3x dx.

A: ∫xndx=xn+1n+1+C

Q: sec²(/x) dx 38.

A: According to the guideline we should have been able to solve only one question at a time #38

Q: 9 coshx - 5 sinhx 15 %3D

A: To solve  9coshx-5sinhx=15