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10 questions
Given that ΔABC∼ΔFED , find the value of x.
x = 9
x = 3.9
x = - 0.26
x = 9.95
Let ΔXYZ be the dilated image of ΔABC with a scale factor of k = 3. Which of the following is the correct center of dilation?
(0, 0)
(4, 1)
(-5, 5)
(1, 4)
Which of the following must be true in order for ΔBCD∼ΔRST ?
a = 12 b = 8
a = 24 b = 16
a = 6, b = 4
a = 11, b = 13
Let triangle EFG be a mapped image, dilated about the origin, from triangle JKL with a scale factor k=4 with J(2,2), K(3,4), L(1,0). Which of the following are the coordinates for E?
(12, 16)
(8, 8)
(4, 4)
(4, 0)
Let ΔA′B′C′ be a dilation of ΔABC with a scale factor of k= 1/2 and a center of dilation at (-4,1). Which of the following coordinates are vertices of ΔA′B′C′ ? [Circle all that apply.]
(-3, 2)
(-2, 3)
(-0.5, 0.5)
(-2, 0.5) (-0.5, 0.5)
(-2, -1)
Given that ΔMNL and ΔUVL are similar, solve for x.
x = -14
x = -9
x = -19.67
x = 7
Mr. Murphy designed a new logo for the NHS math team. Part of the logo includes a pair of similar triangles as shown in the figure below.
The center of dilation for these triangles must be one of the vertices of the outside triangle.
The center of dilation for these triangles must be one of the vertices of the inside triangle.
The center of dilation for these triangles must be in the interior of the two triangles.
The center of dilation for these triangles must be exterior to the two triangles.
Given ΔABC is a dilated image of ΔJKL with a scale factor of 4, which of the following proportions are true? Select all that apply.
JKAB=KLBC
JKAC=KLBC
KLBC=4
BCKL=4
ACJL=JKAB
Let ΔDEF be dilated by a scale factor of ½ to form the image ΔRST . Let RS be 12 inches long. How long is DE?
12 inches
24 inches
6 inches
The length of DE cannot be determined.
If line segment AB is dilated about center P by a scale factor of ½ to form A’B’, which statement(s) is/are true? Choose all that apply.
AB and A’B’ are parallel.
A’B’ is twice as long as AB.
∠ABP≅∠BAP because they are corresponding angles on parallel lines.
A′PAP=21
The endpoints of A’B’ are ½ the distance to P as the endpoints of AB.
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