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olga nikolaevna [1]
3 years ago
6

The gas mileage of an SUV is 15.25 Miles per gallon. The gas mileage of a car is 26.4 Miles per gallon. How much farther will th

e car travel if both vehicles use 12.5 gallons of gas?
Mathematics
2 answers:
Lelechka [254]3 years ago
4 0
15.25m/1gallon=Xm/12.5gallons so the SUV will travel 190.625m

The car will travel 330m

330-190.625=139.375 more miles
Oxana [17]3 years ago
3 0

Answer:

Car will travel 139.375 miles extra compared to SUV using 12.5 gallons of gas.

Step-by-step explanation:

The gas mileage of an SUV is 15.25 Miles per gallon.

Mileage of SUV = 15.25 Miles per gallon

The gas mileage of a car is 26.4 Miles per gallon

Mileage of car = 26.4 Miles per gallon

We need to find how much farther will the car travel if both vehicles use 12.5 gallons of gas,

Distance traveled by car using 12.5 gallon gas = Mileage x Volume of gas

Distance traveled by car using 12.5 gallon gas = 12.5 x 26.4 = 330 miles

Distance traveled by SUV using 12.5 gallon gas = Mileage x Volume of gas

Distance traveled by SUV using 12.5 gallon gas = 12.5 x 15.25 = 190.625 miles

Extra distance traveled by car = 330 - 190.625 = 139.375 miles

Car will travel 139.375 miles extra compared to SUV using 12.5 gallons of gas.

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The diameter of a wheel of a car is 30cm. If the car travels at an average speed of 13.2m/s, find the number of revolutions made
Marysya12 [62]

Answer:

Approximately 50420 revolutions (rounded to the nearest whole number.)

Step-by-step explanation:

Convert the diameter of this wheel to meters: d = 30\; \rm cm = 0.30\; \rm m.

Circumference of this wheel:

\pi \, d = \pi \times 0.30\; \rm m \approx 0.942\; \rm m.

Distance travelled in one hour:

\begin{aligned}v \cdot t &= 13.2 \; \rm m \cdot s^{-1} \times 3600\; \rm s \\ &= 47520\; \rm m\end{aligned}.

Number of revolutions required for covering that distance:

\displaystyle \frac{47520\; \rm m}{(\pi \times 0.30\; \rm m)} \approx 50420.

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Step-by-step explanation:

The sum of the interior angles of a 14-gon = (14-2)*180 = 2,160 degrees. There are 14 vertexes (vertices) for a 14-gon. It is 'regular' so all these angles are equal. By dividing 2160 (sum of all angles) by 14 (total amount of angles) we can see how much each angle is worth. So the interior angle of each is 154.285 degrees.

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