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Lina20 [59]
2 years ago
13

In the figure below, BD is parallel to AE. What is the length of CE ?

Mathematics
2 answers:
neonofarm [45]2 years ago
4 0

Answer:

CE = 30

Step-by-step explanation:

Thales

CB/CA = BD/AE

CA = CB×AE/BD

= 8×18/6

= 144/6

= 24

Pithagora

CE = √CA² + AE²

= √24² + 18²

= √576 + 324

= √900

= 30

storchak [24]2 years ago
4 0

Answer:

30

Step-by-step explanation:

CD² = 8² + 6²

CD² = 100

CD = 10

10/CE = 6/18

10/CE = 1/3

CE = 3 × 10

CE = 30

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jeleeza got a 5 percent raise from her boss. if she was making $8 an hour, how much is she making now?
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Person A is breathing five times as fast as person B. Compare the graphs of the breathing of the two people over time.
hammer [34]

Answer:

A

Step-by-step explanation:

Focus on what the question is telling you, as it's given to you in the question. It's saying five times, which means "×5" the number of person B, so it'll always be 5 times quicker, since they're breathing more times in a certain period of time than person B.

Hopefully this helped!

8 0
2 years ago
Milton is floating in an inner tube in a wave pool. He is 1.5 m from the bottom of the pool when he is at the trough of a wave.
posledela
This is the concept of sinusoidal, to solve the question we proceed as follows;
Using the formula;
g(t)=offset+A*sin[(2πt)/T+Delay]
From sinusoidal theory, the time from trough to crest is normally half the period of the wave form. Such that T=2.5
The pick magnitude is given by:
Trough-Crest=
2.1-1.5=0.6 m
amplitude=1/2(Trough-Crest)
=1/2*0.6
=0.3
The offset to the center of the circle is 0.3+1.5=1.8
Since the delay is at -π/2 the wave will start at the trough at [time,t=0]
substituting the above in our formula we get:
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3 0
2 years ago
The minimum distance from Earth to the Sun is 91.4 million miles. The maximum distance is 94.5 million miles write a absolute va
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Solution :

The minimum distance from Earth to the Sun is 91.4 million miles

The maximum distance is 94.5 million miles

d_{min} = 91.4, d_{max} = 94.5

d=\frac{d_{min} + d_{max}}{2}

d=\frac{91.4 + 94.5}{2}

d=92.95

d_{sol}=\frac{d_{max} - d_{min}}{2}

d_{sol}=\frac{94.5 - 91.4}{2}

d_{sol} =1.55

Absolute Value Equation:

|x - d| = d_{sol}

|x - 92.95| = 1.55

5 0
2 years ago
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