11. Center at (2, 3), radius 4

Q: I need help with finding c and d please so what z_hat is equal to

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A: We have to find co-ordinate after translating 6 units up and 2 units left

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A: Given :-  A rectangle is placed inside a semicircle of radius r , with one side along the diameter.…

Q: as the center of dilation. Point A(4, -9) is translated along the rule (x, y) - (x - 8. y+ 2). What…

A:

Q: 9 Find the distance from the point (-7,-3,4) to the xy-plane.

A: Distance of a point (a,b,c) from the plane lx+my+nz=p is (la+mb+nc-p)/sqrt(l^2+m^2+n^2)

Q: Let the region R be the area enclosed by the function f (x) = x³ + 2 and g(x) = x + 2.Find the…

A: Given functions are, fx=x13+2   gx=13x+2 To find the point of intersection of these functions by…

Q: P + 7, y = t' + 6t, t = 2. d²y %3D 7 dz

A:

Q: Use the Disk Method Y= x^(3/2) , Y = (3/2)x , revolved around X = 5

A: First we have to design the integral using the given conditions,  and for that obtain functions of…

Q: Find distance between a = (3, -1, 0, -3) and b = (4, 0, 1, 2).

A: Given a=(3,-1,0,-3) and b=(4,0,1,2) and we have to find distance between a and b

Q: JA 1 dx. /4-

A: ∫14-x2dxFormula∫11-x2dx=sin-1(x)+C

Q: the origin 2 2 S (1-10²1) ² dx -1 2

A:

Q: ind point P and Q on the parabola y=(-x^2)+1 so that the triangle ABC formed by the x-axis and the…

A: Given that the curve is                         To find point P and Q on the given parabola, so that…

Q: 24=y cotx

A: Given differential equation is 2y'=ycotx.......1. We have to find the general solution of the given…

Q: 4. Find y': y = 3x7 – 14x6 + 42 %3D

A: Given that:   y=3x7-14x6+42

Q: Find the equation to the conicoid generated by lines parallel to the plane XOY, intersect OZ and the…

A:

Q: Express (j-3)" in rectangular form.

A:

Cylinders

A cylinder is a three-dimensional solid shape with two parallel and congruent circular bases, joined by a curved surface at a fixed distance. A cylinder has an infinite curvilinear surface.

Cones

A cone is a three-dimensional solid shape having a flat base and a pointed edge at the top. The flat base of the cone tapers smoothly to form the pointed edge known as the apex. The flat base of the cone can either be circular or elliptical. A cone is drawn by joining the apex to all points on the base, using segments, lines, or half-lines, provided that the apex and the base both are in different planes.