State the coordinates of the reflection of the isosceles trapezoid across the line of reflection y = –x.
1 answer:
Based on the given image, the coordinates of the pre image are:
A (-3,4)
B (-1,4)
C (1,1)
D (-5,1)
When you do a reflection in the line y = -x ; (x,y) coordinate becomes (-y,-x)
A (-3,4) → (-(4),-(-3)) → A' (-4,3)
B (-1,4) → (-(4),-(-1)) → B' (-4,1)
C (1,1) → (-(1),-(1)) → C' (-1,-1)
D (-5,1) → (-(1),-(-5)) → D' (-1,5)
I attached what the reflection will look like over line y = -x
A (-3,4)
B (-1,4)
C (1,1)
D (-5,1)
When you do a reflection in the line y = -x ; (x,y) coordinate becomes (-y,-x)
A (-3,4) → (-(4),-(-3)) → A' (-4,3)
B (-1,4) → (-(4),-(-1)) → B' (-4,1)
C (1,1) → (-(1),-(1)) → C' (-1,-1)
D (-5,1) → (-(1),-(-5)) → D' (-1,5)
I attached what the reflection will look like over line y = -x
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Step-by-step explanation:
The formula for the volume of a sphere is V = 4/3 πr³.
So
Given
Volume (v) = 57ft³
Therefore r = 2.4 ft
I gave my answers by rounding off. so if you don't round off then it's answer is 2.3 ft