37. Figure A, the small hexagon, was dilated with the origin as the center of dilation to create Figure B, the large hexagon. 10 II Which rule best represents the dilation that was applied to Figure A to create Figure B? O A. (x, y) (4x, 4y) O B. (x, y) → Ga, y) Ос. (х, у) → (2x, 2y)

Q: Identify the center of the circle with the following equatic A) (-3, 5) C) (5, 3) (x – 5)² + (y +…

A: The equation of circle is given as x-52+y+32=36......(1)

Q: 2. Determine the center and the radius of each circle. a) (x+1)2 + (y – 1)2 = 16 b) (x - 2)2 + y² =…

A: We have to determine the centre and the radius of each given circle

Q: A. Determine the center and radius of the following circles. 1. x2 + y2 – 8x + 2y + 13 = 0 2. х2 +…

A: As per the company guidelines we can solve first three parts  . I hope that the given solution will…

Q: X is the center of one circle, Y is the center of the other. How do you know that triangle XYZ is…

A: We will show how the triangle XYZ is an equilateral triangle as following

Q: 1. 'Find the diagonal of a right rectangular prism with length 2x, width 4x, and height 6x.…

A: Given,

Q: 20.) Question is attached!

A: If the equation of a circle is: then the center = (h,k)

Q: |Consider the figures below. 2у - 3 y+ 5 (бу - 5) (4y + 11) Find the value of y in order to prove…

A: according to ASA congruence, both angle will be equal hence 6y-5=4y+11 in another way we can also…

Q: If Y is the center point, YZ 3, and mXYZ =60, what is the area of sector XYZ in this circle

A: The given circle is where y is the center point, YZ is the radius of 3 unit and angle XYZ is 60o .…

Q: 25.) Question is attached!

A:

Q: Complete the table. y = 4x- 8x - 12

A: NOTE: Refresh your page if you can't see any equations. . take x=0

Q: C' Find the measure of 4ACB for the congruent triangles АВС and A'B'C 32° B 27 37 16 79° A B' A'

A: Given: Triangles ABC and A'B'C' are congruent. To find: The measure of angle ACB.

Q: 1 Rani dilates figure ABCD to form figure A'B'C'D'. She uses a scale factor of and a center of…

A: Given:

Q: Your job is to determine the coordinates of the remaining corners of the building; the side length…

A: given , Cube with A ,B ,C ,D are top vertex and A' ,B' , C' ,D' are the Down vertex that are touches…

Q: 5. Use Cartesian coordinates to evaluate 구 y dv where D is the tetrahedron in the first octant…

A:

Q: 22. CHALLENGE If rectangle ABCD has coordinates A(0, 0), B(0, 4), C(4, 3), D(0, 3), find the…

A: Given- Rectangle ABCD has coordinates A(0,0) , B(0,4) , C(4,3) , D(0,3). To find - The coordinates…

Q: Practice 1. Identify the solid and its dimensions formed by a rotation using a vertical axis. a. A 4…

A: Due to Bartleby guidelines, only 1st question can be answered if multiple questions have been asked.…

Optimization

Optimization comes from the same root as "optimal". "Optimal" means the highest. When you do the optimization process, that is when you are "making it best" to maximize everything and to achieve optimal results, a set of parameters is the base for the selection of the best element for a given system.

Integration

Integration means to sum the things. In mathematics, it is the branch of Calculus which is used to find the area under the curve. The operation subtraction is the inverse of addition, division is the inverse of multiplication. In the same way, integration and differentiation are inverse operators. Differential equations give a relation between a function and its derivative.

Application of Integration

In mathematics, the process of integration is used to compute complex area related problems. With the application of integration, solving area related problems, whether they are a curve, or a curve between lines, can be done easily.

Volume

In mathematics, we describe the term volume as a quantity that can express the total space that an object occupies at any point in time. Usually, volumes can only be calculated for 3-dimensional objects. By 3-dimensional or 3D objects, we mean objects that have length, breadth, and height (or depth).

Area

Area refers to the amount of space a figure encloses and the number of square units that cover a shape. It is two-dimensional and is measured in square units.