A truck driver drove 300 miles in 6 3/4 hours. How many miles per hour did the driver drive?

Answers

Answer 1
Answer: 44.4 miles per hour. You just divide 300 and 6.75 (Think as the 3/4 as quarters each 1 is .25)  then you will get 44.4. To check your answer you would multiply 44.4 and 6.75 and get 299.7. This is not 300 but when you round that .7 to the nearest 10 you will get 300. Hope this helped.
Answer 2
Answer:

Answer:

44.44 miles per hour.

Step-by-step explanation:

A truck driver drove 300 miles in 6(3)/(4) hours.

We have to calculate the speed per hour.

First we convert 6(3)/(4) hours to decimal form.

6(3)/(4) = 6.75 hours

∵ in 6.75 hours the driver drove = 300 miles

∴ in 1 hour he drove = (300)/(6.75) miles

                                = 44.44 miles

The truck driver drove 44.44 miles per hour.


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the ratio of the number of apples to the number of oranges is 4:6. The ratio of the number of oranges to the number of pears is 8:1. How many apples, Oranges and pears are there if there are 172 fruits.

Answers

The answer is 64 apples, 96 oranges, and 12 pears.

Let's represent the fruit as following:
a - the number of apples,
o - the number of oranges,
p - the number of pears.

a:o=4:6
⇒ (a)/(o)= (4)/(6)
⇒ a= (4)/(6)o

o:p=8:1
⇒ (o)/(p)= (8)/(1)
⇒ o= 8p

Therefore:
a= (4)/(6)*8p =16/3p

Now, if a+o+p=172, then:
(16)/(3)p +8p+p=172
(16)/(3)p +9p172

Since 9= (9)/(1) = (27)/(3), 9p can be expressed as 27/3p:
(16)/(3)p+ (27)/(3)p=172
(43)/(3)p =172
p =172* (3)/(43)
⇒ p = 12
There are 12 pears.

Since o = 8p, o = 96:
o = 8 × 12 = 96
There are 96 oranges.

Since a= (16)/(3)p, a = 64:
a= (16)/(3) *12=16*4=64
There are 64 apples.

Therefore, there are 64 apples, 96 oranges, and 12 pears.

Abner went to dinner, and spent 33.60 this included 20% tax. How much did dinner cost before the tax?

Answers

- - - - - - - - - - - - - ~Hello There!~ - - - - - - - - - - - - -

➷ Figure out the original multiplier:

1 + 0.2 = 1.2

Since we are trying to find the original cost, divide the cost by this value

33.60/1.2 = 28.

Dinner cost $28 before the tax.

➶Hope This Helps You!

➶Good Luck :)

➶Have A Great Day ^-^

↬ Hannah

220 students went on a field trip. eight buses were filled and 4 students traveled in car. how many students were in each bus?​

Answers

Answer:

27

Step-by-step explanation:

220-4=216

216/8=27

What do I put in the blank spots?

Answers

f(x)=2x+b \to \ line \ one \n\n\n \boxed{5}=2* \boxed{(-1)} +b \to line \ two \n\n\n \boxed{5}=\boxed{-2}+b\to line \ three \n\n\n \boxed{5+2}=b \to \ line \ four \n\n \boxed{7}=b

The measure of Angle B is 68° what is the measure of it supplementary anglea. 22°
b. 90°
c. 112°
d.180°

Answers


"Supplementary angles" means two angles that add up to 180°.

                             (Any angle) + (its supplement)  =  180° .

                                 (Angle B) + (its supplement)  =  180° .

                                        (68°) + (its supplement)  =  180°

Subtract (68°) from each side:        Its supplement = 180° - 68°

                                                                              =  112° .

Hi

A = 180º-B
A = 180º-68º
A = 112º

Answer: c) 112º

What is a rational number equivalent to 3.12 with a line over 12

Answers

To answer this problem, note that the line over 12 signifies that the numbers are repeating. This means that the number is 3.12121212...

To convert the item to a rational number, divide the repeating digits with 9. In this case, since the repeating digits are 1 and 2, divide 12 by 99. The rational number then becomes 3 12/99. Simplifying further the fraction gives 4/33. Thus, the answer is 3 4/33. 

A  rational number equivalent to 3.12 with a line over 12 is: 103/33

How to Identify a Rational Number?

A rational number is defined as any number that can be written as a fraction, where both the numerator (the top number) and the denominator (the bottom number) are integers, and the denominator is not equal to zero.

In other words, a rational number can be expressed as p/q, where p and q are both integers and q ≠ 0.

A rational number equivalent to 3.12 with a line over 12 is 3 + 12/100.

The line over 12 indicates that 12 is repeating infinitely, so the decimal representation is 0.121212... (with 12 repeating).

To convert this repeating decimal to a rational number, we can use the following method:

Let x = 0.121212...

Multiply both sides of the equation by 100 to shift the repeating part two decimal places to the left:

100x = 12.121212...

Now, subtract the original equation from the shifted equation to eliminate the repeating part:

100x - x = 12.121212... - 0.121212...

99x = 12

Finally, divide both sides by 99 to solve for x:

x = 12/99 = 4/33

So, the rational number equivalent to 3.12 with a line over 12 is 3 + 12/100 = 3 + 4/33 = 103/33

Read more about Rational Number at: brainly.com/question/22221295

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