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Xelga [282]
2 years ago
6

Write five and ninety-five hundredths as a decimal number.

Mathematics
2 answers:
kiruha [24]2 years ago
4 0

Answer: 5.95

Step-by-step explanation: I know that 5 and ninety five hundredths is written like this: 5 95/100. I turned it into a decimal by making it into a improper fraction, 595/100 then divididing the numerator by the denominator. The answer would be 5.95.

poizon [28]2 years ago
3 0

Answer:

5.95

Step-by-step explanation:

Five and ninety-five hundredths as a decimal number is 5.95.

Hoped this helped.

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Simon invested $ 1,550 at 6.5 simple interest.He earned $302.25 in interest after t years. What is the value of t?
Marta_Voda [28]
<span>6.5% of 1,550 = 1,550 * .065 = 100.75 per year 100.75 * T years = 302.25 T = 302.25/100.75 = 3 years

ur answer is 3</span>
8 0
3 years ago
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The lowest temperature on record in the United States is −79.8°F. It was observed at Prospect Creek Camp in the Endicott Mountai
xeze [42]

Answer:

D

Step-by-step explanation:

Negative numbers are less than zero.

<u />

8 0
2 years ago
2v + 18 = 16 - 4(v + 7)<br> please help, thank you
tia_tia [17]

Answer:

v=−5

Step-by-step explanation:

2v + 18 = 16 - 4(v + 7)

2v+18=16−4(v+7)

2v+18=16+(−4)(v)+(−4)(7)(Distribute)

2v+18=16+−4v+−28

2v+18=(−4v)+(16+−28)(Combine Like Terms)

2v+18=−4v+−12

2v+18=−4v−12

Add 4v to both sides.

2v+18+4v=−4v−12+4v

6v+18=−12

Subtract 18 from both sides.

6v+18−18=−12−18

6v=−30

Divide both sides by 6.

6v /6 = −30 /6

v=−5

8 0
3 years ago
Analyze this derivation of the tangent double angle identity. tan(2x) = tan (x + x) Equals StartFraction tangent (x) + tangent (
hammer [34]

The derivation steps and the reasons are:

  • \tan(2x) = \tan(x+x) -------- Addition
  • \tan(2x) = \frac{\tan(x) + \tan(x)}{1 - \tan(x) \tan(x)} --------- Tangent sum identity
  • \tan(2x) = \frac{\tan(x) + \tan(x)}{1 - \tan^2(x)} ------- Simplify

<h3>What is the tangent sum identity?</h3>

The tangent sum identity states that:

\tan(a + b) = \frac{\tan(a) + \tan(b)}{1 - \tan(a) \tan(b)}

To determine the derivation of tan(2x), we make use of the following steps.

Rewrite 2x as the addition of x and x.

So, we have:

\tan(2x) = \tan(x+x) --- step 1

Next, we apply the tangent sum identity.

Recall that:

\tan(a + b) = \frac{\tan(a) + \tan(b)}{1 - \tan(a) \tan(b)}

Substitute x for a and b.

So, we have:

\tan(2x) = \frac{\tan(x) + \tan(x)}{1 - \tan(x) \tan(x)} ---- step 2

Simplify the denominator

\tan(2x) = \frac{\tan(x) + \tan(x)}{1 - \tan^2(x)}

Hence, the result of the derivation is \tan(2x) = \frac{\tan(x) + \tan(x)}{1 - \tan^2(x)}

Read more about trigonometric identity at:

brainly.com/question/7331447

4 0
2 years ago
You are on a boat on the seine river in France the boat speed is 32 kilometers per hour the seine has a length of 764 kilometers
kiruha [24]

we are given

the boat speed is 32 kilometers per hour

so, speed is

v=32km/hr

the seine has a length of 764 kilometers but only 547 kilometers

so, the distance is

d=547km

now, we can find time

t=\frac{d}{v}

now, we can plug values

and we get

t=\frac{547}{32} hr.................Answer

6 0
3 years ago
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