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Pavel [41]
3 years ago
11

A car is traveling at 48 miles per hour. What is the speed of the car in centimeters per second? (1 mile = 5,280 feet, 1 foot =

12 inches, 1 centimeter = 0.39 inch)
Mathematics
2 answers:
Contact [7]3 years ago
8 0
The speed of the car in centimeters per second based on the information given would be 2,145.8
GenaCL600 [577]3 years ago
7 0

A car is traveling at 48 miles per hour. What is the speed of the car in centimeters per second? (1 mile = 5,280 feet, 1 foot = 12 inches, 1 centimeter = 0.39 inch)

Solution:

We have 48 \frac{miles}{hour}

To convert, miles to centimeters.

Let us convert miles to feet and then inches and then centimeters.

1miles=5280feet

And, 1 foot=12inches

So, 5280 feet or 1 miles =12*5280inches

So, 1miles=63360inches

Now, Let us convert inches to centimeters

1centimeter=0.39inches

Or, 1 inch= \frac{1}{0.39} centimeter

So, 63360inches (or 1 mile)= \frac{63360}{0.39} centimeter

1mile or 63360inches=162461.54centimeter

1mile=162461.54 centimeter

We have, 48 \frac{miles}{hour}

We have, 48 *\frac{162461.54 centimeter}{60minutes}

We have, 48* \frac{162461.54 centimeter}{60*60seconds}

So,  We have, 48* \frac{162461.54 centimeter}{3600seconds}

=48*\frac{162461.54}{3600}\frac{centimeters}{second}

=48*45.13\frac{centimeters}{second}

=2166.15\frac{centimeters}{second}

Answer:= Speed of the car in centimeters per second is 2166.15 centimeters/second

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Given that,

A food truck is selling 2 burritos for $5.

Solution,

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To find the value of 1 burrito. Divide 5 by 2 as follows :

1\ \text{burrito}=$\dfrac{5}{2}\\\\1\ \text{burrito}=$2.5

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Dvinal [7]

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Knowing this you can plug in the corresponding i values into (8(\frac{1}{4})^{i-1}) and sum it all together

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Lisa collected leaves from different trees for a science project. Every day for a week (7 days), she collected 7 leaves. How man
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Find all polar coordinates of point P where P = ordered pair 3 comma negative pi divided by 3 .
jek_recluse [69]

Answer:

The all polar coordinates of P are:

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Step-by-step explanation:

* Lets study the polar coordinates of a point

- In polar coordinates there is an infinite number of coordinates

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- The polar coordinates of a point (x , y) is (r , θ), where

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# Ex: the following four points are all coordinates for the same point.

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∵ P = (3 , -π/3)

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∴ P = (-3 , -π/3 + (2×0 + 1) π)

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∴ P = (-3 , 2π/3)

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∵ P = (-r , θ + (2n + 1) π)

Let n = -1

∴ P = (-3 , -π/3 + (2(-1) + 1) π)

∴ P = (-3 , -π/3 + (-2 + 1) π)

∴ P = (-3 , -π/3 + -π) = (-3 , -4π/3)

∴ P = (-3 , -4π/3)

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