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The sides of ∆ABC are 30 units, 40 units, and 60 units long. The corresponding sides of ∆XYZ are r times as long as the sides of ∆ABC

The expression that gives the perimeter of ∆XYZ is _______
130/r
130r
130r*r
65r

If the area of ∆ABC is n square units, the area of ∆XYZ is _____ square unit
n
nr
n(r * r)
n + r

Respuesta :

The perimeter of triangle XYZ will be:

40r + 30r + 60r = 130r

The area of triangle ABC is n² so the area of triangle XYZ will be n²×r²


Answer:

Part A. Option B.

Part B. Option C.

Step-by-step explanation:

The sides of ΔABC are 30 units, 40 units and 60 units long.

The corresponding sides of ΔXYZ are r times as long as the sides of ΔABC.

Therefore sides of ΔXYZ will be 30r units, 40r units and 60r units.

Perimeter of ΔXYZ = 30r + 40r + 60r = 130r

Option B. is the answer.

If the area of ΔABC is n square units then we have to find the area of ΔXYZ.

Since all sides of ΔXYZ are r times of ΔABC, so area of ΔABC = [tex]\frac{1}{2}(Base)(height)[/tex]

Area of ΔXYZ = [tex]\frac{1}{2}(r.height)(r.base)=n(r.r)[/tex]

= n(r)²

Option C is the answer.

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