QUESTION IMAGE
Question
name:
17 △pqr has vertices p(6,6), q(0,0), and r(-2,2). the triangle is translated left 2 units and down 1 unit. without graphing, find the coordinates of p, q, and r.
a. p(4,7), q(-2,1), r(-4,3)
c. p(4,5), q(-2,-1), r(-4,1)
b. p(8,5), q(2,-1), r(0,1)
d. p(8,7), q(2,1), r(0,3)
reflections
- a reflection is an isometry.
a. true
b. false
19 what is the rule for reflecting a shape over the x - axis.
a. (x,y)→(-x,-y) b. (x,y)→(y,x) c. (x,y)→(-x,y) d. (x,y)→(x,-y)
20 point a(9,-4) is reflected over the y - axis. write the coordinates of a.
a. (-9,-4) b. (9,-4) c. (9,4) d. (-9,4)
- △abc has vertices a(-1,-2), b(-4,-4), and c(-3,-5). graph △abc and its image after a reflection over the x - axis. name the coordinates of the vertices of the reflected triangle. answer on short answer sheet not bubble sheet.
- △abc has vertices a(-2,-3), b(-4,-6), and c(-5,-2). graph △abc and its image after a reflection over the y = 2 line. name the coordinates of the vertices of the reflected triangle. answer on short answer sheet not bubble sheet.
rotations
- a rotation is an isometry.
a. true
b. false
- out of the degrees listed below which will produce the exact... clockwise and counterclockwise?
a. d. all of the above
image of △dfh after a rotation of 90° about the origin. answer on short answer sheet not bubble sheet. ccw
Step1: Understand the translation rule
When a point \((x,y)\) is translated left \(a\) units and down \(b\) units, the new coordinates are \((x - a,y - b)\). Here \(a = 2\) and \(b=1\).
Step2: Find \(P'\)
For point \(P(6,6)\), using the rule \(x'=6 - 2=4\) and \(y'=6 - 1 = 5\), so \(P'(4,5)\).
Step3: Find \(Q'\)
For point \(Q(0,0)\), using the rule \(x'=0 - 2=-2\) and \(y'=0 - 1=-1\), so \(Q'(-2,-1)\).
Step4: Find \(R'\)
For point \(R(-2,2)\), using the rule \(x'=-2 - 2=-4\) and \(y'=2 - 1 = 1\), so \(R'(-4,1)\).
Snap & solve any problem in the app
Get step-by-step solutions on Sovi AI
Photo-based solutions with guided steps
Explore more problems and detailed explanations
C. \(P'(4,5),Q'(-2,-1),R'(-4,1)\)