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Nat2105 [25]
4 years ago
8

Four and thirty-six hundred subtracted from nine and ninety-one hundredths

Mathematics
1 answer:
sveticcg [70]4 years ago
4 0

Answer: 4+3600-9+0.91

Step-by-step explanation:

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I think is x2-y2 cause the number have to be next to

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Larry stencils this pattern to make a border at the top of his bedroom walls. Describe the pattern. Draw what might be the missi
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The two triangled shape
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Olivia needs $36 to buy a coat. She has saved $8 and plans to work as a babysitter to earn $7 per hour. Which inequality shows t
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█ Solution <span>█

</span><span>✦ Since Olivia has already saved 8 dollars, the inequality would be addition.
</span><span>✦ The only two choices for that would be choice #1 or #2
</span>✦ Since she's earning 7 dollars per hour, the answer would be the first choice.
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4 years ago
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Po The diameter of a circular fountain in a city park is 28 feet. A sidewalk that is 3.5 feet will be built around the fountain.
jarptica [38.1K]

Answer:

Area of sidewalk = 346.5 ft^2

Bags of concrete = 277

Step-by-step explanation:

The diameter of the circular fountain is 28 ft. Radius = 28 / 2 = 14 ft

The thickness of the sidewalk is 3.5 ft. This means they want to add 3.5 ft to each radius of the fountain.

To find the area of the sidewalk alone, we have to find the area of the sidewalk alone and then subtract it from the area of the sidewalk and fountain.

That is:

A_s = A_{s+f} - A_f

The fountain is circular and its radius is 14 ft. Hence, its area will be:

A_f = \pi r^2

A_f = \pi *14^2 = 616 ft^2

The sidewalk and fountain together also form a circular shape. Their joint radius will be:

R = 14 + 3.5 = 17.5 ft

Hence, the area will be:

A_{s + f} = \pi R^2 \\A_{s + f} = \pi * 17.5 * 17.5 = 962.5 ft^2

Hence, the area of the sidewalk alone will be:

A_s = 962.5 - 616 = 346.5 ft^2

This is the area of the sidewalk.

For every square foot (ft^2), 0.8 bag of concrete will be used. This means that for 346.5 ft^2:

Bags of concrete = 0.8 * 346.5 = 277.2 ≅ 277

At least 277 bags of concrete will be used for the new sidewalk.

5 0
4 years ago
What are the closest two integers that the squared root of 200 is between?
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14 and 15.
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200 is in between those 2 numbers
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