What is the difference between the areas of a circular table with diameter 6 ft and a circular table with diameter 8 ft? Round y
our answer to the nearest square foot.
a) 18 ft squared
b) 22 ft squared
c)16 ft squares
d) 20 ft squared
1 answer:
If the diameter is given in a problem, area is computed as
A = (π/4) × D<span>2 where </span><span>π is equal to 3.14</span>
<span>If D (diameter) of one circular table is 6 ft its Area is 28 sq ft.</span>
If D of another circular is 8 ft its Area is 50 sq ft.
<span>The difference between the areas of the two tables is, therefore (50-28) or 22 sq. ft.</span>
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Answer:
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Answer:
d
Step-by-step explanation:
Answer:
the answer is c
Step-by-step explanation:
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Answer:
Y=52(alternate interior angles)
X+y+z= x+52+72=180
= x+ 124=180
= x = 180-124=56
X=56
Z= 72 ( opposite angles of parallelogram)
Thus it is the last option
X=56 , y=52 , z = 72
Answer:
<em>Perimeter = 6x + 5.</em>
Step-by-step explanation:
The perimeter is the sum of the three sides.
Perimeter = 3x - 2 + (-5x) + 8x + 7
= 3x - 2 - 5x + 8x + 7
= 3x - 5x + 8x - 2 + 7
= 6x + 5.