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Nimfa-mama [501]
3 years ago
11

One of the fastest times ever recorded for the 50 yard dash is 5.2 seconds. The following expression

Mathematics
1 answer:
igomit [66]3 years ago
6 0

Answer:

Option (1)

Step-by-step explanation:

Fastest time recorded = 50 yards dash is 5.2 seconds.

To convert this time into the rate of miles per hour, expression to be used will be,

\frac{50\text{yd}}{5.2\text{sec}}\times \frac{3\text{ft}}{1\text{yd}}\times \frac{1\text{ mile}}{5280\text{ft}}\times \frac{60\text{sec}}{1\text{min}}\times \frac{60\text{min}}{1\text{hr}}

By cancelling common term in the numerator and denominator in the given expression we will get the answer in miles per hour.

Therefore, Option (1) will be the correct option.

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Answer:

the worth after 15 years is $7,783.29

Step-by-step explanation:

Given that

The purchase price is $16,800

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= $16,800 × (1 - 0.05)^15

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In this way it should be determined

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Tyler's older brother Joseph is 5 feet 6 inches tall. Joseph is 16 inches taller than Tyler . How tall is Tyler?
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A. 4' 2" that is the answer..............
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3 years ago
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Can someone explain?
natita [175]

Explanation:

<u>Statement 2</u>:

  Angle J is congruent to itself

<u>Reason 2</u>:

  Reflexive property of congruence

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<u>Statement 3</u>:

  ΔHIJ ~ ΔGHJ

<u>Reason 3</u>:

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The sides given as proportional (having the same ratio) are corresponding sides in the two triangles. The first pair of sides (HJ, GJ) are named by the first and last letters of the triangle names, so correspond. The second pair of sides (IJ, HJ) are named by the last two letters of the triangle names, so correspond.

The angle between these corresponding sides is the one at the vertex whose name is the point shared by the sides. In the first triangle, the two sides of interest are HJ and IJ, which share the point at J. Thus angle J is the angle between these two sides. In the second triangle, the two sides of interest are GJ and HJ, which share the point at J. Hence angle J is the angle between these two sides, also.

So, we have corresponding sides that are proportional and the angle between them that is congruent (to itself). This allows us to invoke the SAS theorem for triangle similarity.

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Answer:

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