Vhịch of the following matrix performs the linear trànsformation: "Counterclockwise rotation through an angle 0 = 45°" V2 V2 - 2 a. b. V2 14 C. d. 2 2 V2

Q: Find the distance between (0,0) and (9, 12). The distance is units.

A:

Q: Procedure:                         Draw a straight vertical line on a piece of paper that is about…

A: The scatterplot is constructed using Excel and the procedure is given below: Enter the data into…

Q: Find the distance between (15, - 17) and (-20, – 5). The distance is units.

A: Let, P be 15,-17 and Q be -20,-5 Formula for Distance between two points is, Distance PQ…

Q: Find the midpoint of the line segment from (4,-5) to (2,-1) Midpoint %3D

A: We have to find the midpoint of the line segment from (4,-5) to (2,-1) Formula Used -  The midpoint…

Q: How to  Use the Distance Formula

A:

Q: Regression of line explain

A: Regression is a linear relationship between one dependent and one or more independent variables. The…

Q: rectangular: (-2, 2, 2 /2) Change to spherical.

A: Given rectangular coordinates are -2,2,22 That is x=-2, y=2 and z=22

Q: Find the distance between (-18, 9) and (22, 0). The distance is units.

A: See the attachment.

Q: how do you figure out Coterminal angles

A: We have to tell you about, How do we figure out Coterminal angles.

Q: Find the distance between (-13, – 3.5) and (17, 2). The distance is units.

A: Consider the given information: Let (x1,y1)=(-13,-3.5),   (x2,y2)=(17,2)

Q: Convert between the coordinate systems. work. spherical: (8, spherical: Change to > 3 6 Change to…

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Q: A Particle start from the point (-2,-3) and to the point (-6 -7) Find the change ?in coordinates of…

A: A particle start from point (-2,-3) and to the point (-6,-7).

Q: center (3,-5) radius 5

A: given center=(3,-5)  and radius=5 ,we have to find the equation of circle.

Q: (0, 0), (4, 1), (5, 3) (0, 0), (-5,-5), (0, -10) (0, 0), (1, 0), (5, 5) (0, 0), (12, 3), (15,9) (0,…

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Q: horizontal line: | vertical line:

A:

Q: Find the coterminal angles (One positive and one negative) Part 1. -420 Part 2. -400 Part 3. 227

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Q: steep orbit

A:

Q: dx sex =secx tan X

A: Here we know that  sec(x)=1cos(x) so we have to find out d1cos(x)dx Here we can use  differentiation…

Q: A(1,2), В(—1, —-1)

A:

Q: whats the coordinates of the image of the point (-2,5) after a dilation D4

A: Please see the below answer.

Q: parallel

A: Given  Equation of a parallel line  -3x+4y=12 The required line passing through the point (-4,-6)

Matrices

‘Matrices’ is the plural form of the word matrix, and it is basically a spreadsheet in the form of a box. In mathematics, various functions can be carried out with matrices. Generally, a matrix comes in the shape of a square or rectangle. The elements are distributed horizontally in the form of rows, and vertically in the form of columns.