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Ganezh [65]
3 years ago
12

4h+8=20 what is h?..........

Mathematics
2 answers:
sp2606 [1]3 years ago
6 0
4h + 8 = 20 Subtract 8 from each side 4h = 12 Divide each side by 4 h = 3
sergey [27]3 years ago
3 0
I believe it's 3 because 4 times 3 equals 12 and 12 plus 8 equals 20! 
4(3)+8=20

Hoped this helped! :)
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Two companies allow you to pay monthly for your food truck permits. Company A charges a one time fee of $150 and $45 per month.
qwelly [4]

Answer:

5 months

Step-by-step explanation:

150 + 45x = 195 240 285 330 375 420

125 + 50x = 175 225 275 325 375 425

5 0
2 years ago
Elizabeth needs to find the area of the floor of her bedroom so that she knows how much carpet she needs to cover the floor. If
vlabodo [156]
A = L * W
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4 0
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What is the volume of the right rectangular prism below?
Mice21 [21]

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8 0
3 years ago
Which expression represents a rational number?
hammer [34]

The rational number among all the answer choices is; Pi + √16.

<h3>What is a Rational number?</h3>

A rational number by definition, is one that can be represented as the quotient a/b of two integers in which case b ≠ 0.

On this note, it follows that since the constant pi is; 22/7, the number pi + √16 can be represented as a rational number as follows;

22/7 + 4 = 50/7.

Read more on rational numbers;

brainly.com/question/1535013

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7 0
1 year ago
A boat travel 312 miles each way downstream and back. The trip downstream took 13 hours. the trip back took 26 hours. What is th
zaharov [31]
Remember that Speed= \frac{distance}{time}. Since the distance of the complete trip is 312 miles, the distance of each way is \frac{312}{2} =156 miles. 
Let  S _{b} be the speed of the boat in still water and S_{c} the speed of the current.

Now, for the downstream trip the boat is traveling with the current, so:
S_{b} +S_{c} = \frac{156}{13}
S_{b} +S_{c} =12 this will be our equation (1)

For the trip back the boat is traveling against the current, so:
S _{b} -S_{c} = \frac{156}{26}
S_{b} -S_{c} =6 this will be our equation (2)
 
Next, lets add equation (1) and equation (2) to get rid of S _{c}:
\left \{ {{S_{b}+S_{c}  =12} \atop {+(S_{b}-S_{c}  =6})} \right.
2S_{b} =18
S _{b} = \frac{18}{2}
S _{b} =9

Finally, now that we know the speed of the boat in still water, lets replace that value in our equation (1) to find the speed of the current:
9+S_{c} =12
S_{c} =12-9
S_{c} =3

We can conclude that the speed of the boath in still water is 9\frac{mi}{h}, and the current of the stream is 3\frac{mi}{h}.


7 0
3 years ago
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