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Delvig [45]
2 years ago
10

Which describes how to find the solution to 3p < 14? 

Mathematics
2 answers:
Paraphin [41]2 years ago
8 0
Formula
3p < 14
step 1 : 3p / 3 < 14 / 3 
; divide 3p, by 3, and 14 by 3
p is about 4.67 ( rounded, original is 4.66666666666666.... etc)
sergij07 [2.7K]2 years ago
5 0

Answer:

Divide 3 by both sides

Step-by-step explanation:

3p < 14 divide by both side

but remenber dont flip the side "<"

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Karl drove 617.3 miles. For each gallon of gas the car can travel 41 miles.Select a reasonable estimate of the number of gallons
zaharov [31]
Time for fractions!!!

I’m going to set a rate of miles per gallon and then cross multiply to get me answer.

41miles/gallon = 617.3/xgallons

617.3 multiplied by 1 and then divided by 41 = about 15.05 gallons

A reasonable estimate then is 15 and a half gallons, because rather than measuring down to the hundredths, the next closest and reasonable measurement is 15 and a half or under.

Comment if you don’t understand and I’ll try to help.

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2 years ago
One year,the price of wheat was $8.87 per bushel.The next year,the price was $9.60. Round the price per bushel of wheat for each
stellarik [79]
<span>So the given numbers are:
=> One year, the price of wheat is 8.87 dollars
=> the next year, the price of wheat is 9.60 dollars.
We were asked to round each prices of bushels of wheat to its nearest tenths.
=> 8.87, where 8 before the decimal point is ones, 8 next to decimal point is tenths and 7 is the hundredths.
=>round off to the nearest tenths
=> 8.9
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=> round off to nearest tenths
=> 9.6

</span>



5 0
2 years ago
A family travels 513 miles in 7.2 hours. How many miles did they travel in one hour?
nignag [31]

Answer:

71.25 mph

Step-by-step explanation:

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2 years ago
If three times a number is at least four or more than eight times the number, which of the following is true? A-The number is at
alexgriva [62]
C because it makes more sense then the others
7 0
2 years ago
In $\triangle pqr$, we have $pq = qr = 34$ and $pr = 32$. point $m$ is the midpoint of $\overline{qr}$. find $pm$.
LekaFEV [45]

In triangle PQR, by the law of cosines we have

34^2=32^2+34^2-2\cdot32\cdot34\cos(m\angle PQR)\implies\cos(m\angle PQR)=\dfrac8{17}

In triangle PMQ, we have

PM^2=32^2+17^2-2\cdot32\cdot17\cos(m\angle PQR)\implies PM^2=801\implies PM=\boxed{3\sqrt{89}}

5 0
2 years ago
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