Answer:
Option B is correct
It must be a positive number since it represents a number of hours.
Step-by-step explanation:
As per the statement:
Pieter wrote and solved an equation that models the number of hours it takes to dig a well to a level of 72 feet below sea level.
Given the equation as:
Using distributive property,
Combine like terms;
Subtract 40 from both sides we have;
Divide both sides by -8 we have;
h = 14 hours
Therefore, the statement is true about Pieter’s solution is, It must be a positive number since it represents a number of hours.
the answer is B It must be a positive number since it represents a number of hours.
Answer:
V is the Roman numeral for 5 (X = 10) and was used on US Liberty nickels from 1883 to 1912, and on Canadian nickels
Step-by-step explanation:
b. $1,820.70
c. $1,092.42
d. $6,554.52
The total value of the dividends that Carmen receives from Cawh Consolidated Banks is $6,554.52.
Multiplication is the mathematical operation that is used to determinet he product of one more numbers. The sign used to depict multiplication is x.
Total value of the dividends = dividend per year x number of years x number of shares owned
153 x 6 x $7.14 = $6,554.52
To learn more about multiplication, please check: brainly.com/question/3385014
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Let x = # of tapes
Let y = # of cds
Since the amount you spend cannot go over 32 dollars, the amount you buy must be less than or equal to 32 dollars.
First of, Anna walked to a friend's house which is 'm' miles away and she walked at an average speed of 4 miles per hour.
So, to find the time we will use formula given below:
So the time taken by Anna to get to her friend's house is:
We have the time taken by Anna to walk to her friend's house.
Now we will find the time taken by Anna to walk back home. While walking back home Anna walked at a speed of 3 miles per hour.
So the time taken by Anna to walk back home is:
Now that we have the both the times, we can find out the total time that Anna spent walking.
Total time that Anna spent walking is:
Anna spent hours while walking.