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lina2011 [118]
3 years ago
15

As she is sitting outside and enjoying the sunset, Cassidy wants to estimate how long her shadow is. She knows that she is 5.7 f

eet tall, but she doesn’t have any tools with her. She does remember the trick at right for approximating angles on the horizon. She measures the angle from her eye level to the sun as 25°. Knowing that the angle she’s looking up is the same as the angle at the ground is 65°, she thinks she has everything she needs to find the length of her shadow! Help Cassidy find the length of her shadow.
Mathematics
1 answer:
kakasveta [241]3 years ago
4 0

Answer:

12.22 feet

Step-by-step explanation:

In the Question we are given the following variables.

Cassidy's height = 5.7 feet

The angle from Cassidy's eye level to the sun also known as Angle of elevation is given as = 25°

The length of Cassidy's shadow = unknown

To determine the length of Cassidy's shadow, we used the formula:

Length of shadow = Height ÷ tan (Angle of elevation)

Length of shadow = 5.7 feet ÷ tan 25°

Length of shadow = 12.22 feet

Therefore, the length of Cassidy's Shadow = 12.22 feet.

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The fact that 1200 births were randomly selected and only 599 of such picks are girls does not give enough information on whether the birth is significantly high, low or neither. We must have other information to test for significance of the births proportion.

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8 0
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7 0
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Total age of pupils
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thus, (a) 12 years old,
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3 years ago
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