Which of the following shows finding the area of an area outside the curve Y- 36 sin (20) and within the curve Y = 3 sin (2e)

Q: Differentiate. y = sec(θ) tan(θ)

A: Given y=sec θ. tan θ⇒dydθ=ddθsecθ.tanθ

Q: -83° sin (2x) cot (x) dx 370 csc (x)

A:

Q: b) Differentiate (i) (i) the following functions clearly showing your working y = cos (4x4) y =…

A: Let us differentiate the functions with respect to x in the next steps.

Q: Find the denivcate y(x)= Sind costan Tix). uaing chain rule

A:

Q: y=tanx PLEASE LABEL ALL POINTS ON TABLE, THANK YOU!

A: We are given the function y=tan(x). Here, we need to draw a t-table with all the values on the unit…

Q: Find : sin (x)

A: We use Trigonometry ratios

Q: Differentiate. V = 3 - sec(x) tan(x)

A: The given function y is in the quotient form. Apply the quotient rule formula

Q: what properties does the function y=2-sin3x

A:

Q: How do you graph sin(x) with a horizontal or vertical stretch, such as 2sin(4(pi/2))?

A: To draw the graph of transforms of y= sin(x)

Q: 15

A: We have to find equation

Q: Find the volume bounded by the paraboloid z = 1+ 5x + 5yʻ and the plane z = 26 in the first octant.

A: The objective is to find the volume bounded by the paraboloid z=1+5x2+5y2 and the plane z=26 in the…

Q: find sinA if hypotenuse = 2x and adjacent = x

A:

Q: cos x sin x = csc 2x cos 3x sec 2x

A:

Q: Sin (x) = 45, find x [pi, 2pi]

A:

Q: Differentiate  (sin 2t)/t.

A: ft=sin2tt