16. Triangle LNR is graphed on a coordinate grid shown below. 6 -4 -2 -2 4. -41 A translation 3 units right and 2 units down, followed by a dilation at the origin with a scale factor of 2 is performed on triangle LNR to create triangle L'N'R'. Which statement about side E of triangle I 'N'R' is true? Because vertex L'is located at (-4,4) and vertex N' is located at (2,-4), the length of side N is 10 units. Because vertex L'is located at (-2,6) and vertex N' is located at (4,-2), the length of side Tw is 10 units. Because vertex L'is located at (-4,4) and vertex N' is located at (2,-4), the length of side Iw is 12 units. Because vertex L'is located at (-2,6) and vertex N' is located at (4,-2), the length of side Lw is 12 units. A. В. C. D

16. Triangle LNR is graphed on a coordinate grid shown below. 6 -4 -2 -2 4. -41 A translation 3 units right and 2 units down, followed by a dilation at the origin with a scale factor of 2 is performed on triangle LNR to create triangle L'N'R'. Which statement about side E of triangle I 'N'R' is true? Because vertex L'is located at (-4,4) and vertex N' is located at (2,-4), the length of side N is 10 units. Because vertex L'is located at (-2,6) and vertex N' is located at (4,-2), the length of side Tw is 10 units. Because vertex L'is located at (-4,4) and vertex N' is located at (2,-4), the length of side Iw is 12 units. Because vertex L'is located at (-2,6) and vertex N' is located at (4,-2), the length of side Lw is 12 units. A. В. C. D

Name: Help with 16 16. Triangle LNR is graphed on a coordinate grid shown be
Uploaded: 2024-03-20T07:06:41.000Z
Channel: Bartleby
Description: Help with 16 16. Triangle LNR is graphed on a coordinate grid shown below.4.6-4-2-26.-4--6A translation 3 units right and 2 units down, followed by a dilation at the origin witha scale factor of 2 is performed on triangle LNR to create triangle L'N'R

Algebra for College Students

10th Edition

ISBN:9781285195780

Author:Jerome E. Kaufmann, Karen L. Schwitters

Publisher:Jerome E. Kaufmann, Karen L. Schwitters

Chapter13: Conic Sections

Section13.1: Circles

Problem 48PS

See similar textbooks

Similar questions

Consider the surface of a square. We divided each side of this square into three segments of equal size. Now, we build straight lines parallel to the sides of the square that pass through each endpoint of the segments, forming nine new squares. Delete the central square. With the remaining squares, we repeat the same process. These steps can be seen in the following figure, called Sierpinski carpet. Show that when the number of squares tends to infinity, the area of the figure tends to be zero.
Considering the surface of a square, we divided each side of this square into three segments of equal size. Build straight lines parallel to the sides of the square that pass through each endpoint of the segments, forming nine new squares. Delete the central square. With the remaining squares, repeat the same process. These steps can be seen in the following figure, called Sierpinski carpet. Show that when the number of squares tends to infinity, the area of the figure tends to be zero, using concepts of sequences and series.
1. Based on the graph in fig. 1, which of the following points is on the region of solutions? a. (0, 6) b. (-3, 4) c. (1, 0) d. (-4, 3) 2. Which point is NOT a solution in fig. 3 ? a. (1, 3) b. (3, -2) c. (-1, 2) d. (5, 0) 3. Aiko charges P 100 in 15 minutes for a small – sized caricatures and P 250 for a medium – sized in 45 minutes. She hopes to make at least P 500 for at most 480 minutes in the Arts Fair. Which linear inequality showing the situation? a. 100x + 15y ≤ 480 and 45x + 25y ≥ 500 b. 100x + 250y > 500 and 15x + 45y < 480 c. 100x + 250y ≤ 500 and 15x + 45y ≤ 480 d. 100x + 250y ≥ 500 and 15x + 45y ≤ 480
I am struggling to understand how to find the remaining coordinates for points P, P', and P'' for question 5 attached below. Using the trig rules im familiar with, I have determined that P = (x, y, Vcos0), P' = (x, y, 0), and P'' = (x, 0, 0) and now I need help figuring out how to find the remaining x and y coordinates for these points. The graph is attached below. Also I know that homogenous points are (x, y, z, w) but don't understand how to translate my 3d points to homogenous.
compute the problem: into a right triangle with legs x and y units long, a square is inscribed in such a way that one of its angles is the right angle of the triangle, and the vertices of the square lie on the sides of the triangle. Find the perimeter of the square.
45x + 15y ≥ 75 15x + 30y ≥ 75 15x + 90y ≥ 135 x ≥ 0, y ≥ 0 Label the coordinates of all vertices. (Order your answers from smallest to largest x, then from smallest to largest y.)
What steps would I take to solve the problem below? Also is guard 1 at point (0,0)? Assignment: You wish to cross the 11 m x 10 m courtyard without being detected by the two guards and escape through a door located on the western wall. Guard 1 is located in a tower at the northeast corner of the yard and Guard 2 is located in the yard, in the southwest corner, as shown in the figure below. Guard 1 can hear you if anything more than 1/36 (one thirty sixth) of the footstep sound energy reaches them; similarly, Guard 2 can hear you if anything more than 1/16 (one-sixteenth) of the footstep sound energy reaches them (Guard 1 can hear more due to his elevated height in the tower). Assume for now that both guards are fixed at these locations and cannot move unless they detect you. Based on this information, answer the following questions. Determine, if it exists, the safe distance between the two hearing zones of the guards for you to pass through undetected? (Hint: use Pythagorean Theorem…
I am going to write all the relevant information to the model and question for you and then attach a picture of the model itself so you may see. Thank you in advance!! problem: In a public park, a triangular region of grass is bound by walkways. Sprinkler heads are placed at the vertices of the triangle as shown in the figure. Each sprinkler head can be set to limit its angle of rotation. For each sprinkler head, how large should the angle of rotation be set as to keep walkways dry and to conserve water? Round to the nearest degree.
What are the coordinates of the vertices of △A′B′C′ after a reflection across a line through point P with a y-intercept at y=−2 followed by translation T3,3?
What are the coordinates of the vertices of△A′B′C′after a reflection across a line through point P with a y-intercept at y=−2 followed by translation T3,3?
1.Suppose a point has been shifted 4 units up and 7 units to the left. Write a rule for the translation. A. (x,y) --> (x+4,y+7) B. (x,y) --> (x+7,y+4) C. (x,y) --> (x-7,y-4) D. (x,y) --> (x-7,y+4) 2. Suppose a point on the pre-image of a triangle has been translated from to . How many units vertically and horizontally has the pre-image been translated? A. Horizontally: 5 units to the right, Vertically: 3 units up B. Horizontally: 6 units to the right, Vertically: 3 units up C. Horizontally: 6 units to the left, Vertically: 3 units down D. Horizontally: 3 units to the right, Vertically: 6 units up
1) A regular triangular pyramid has an altitude of 9 meters and a volume of 187.06 cubic meters. What is the base edge in feet? 2) A line with an inclination of 45⁰ passes through (-5/2, -9/2). What is the x-coordinate of a point on the line if its corresponding y-coordinate is 6?