The figure below is made of two sizes of rectangular prisms one type of prism measures 3 inches by 6 inches by 14 inches. The ot
her type measures 15 inches by 5 inches by 10 inches. What is the total volume of this figure
1 answer:
The complete question in the attached figure
we know that
[volume of a prism]=L*W*H
<span>first type of prism measures 3 inches by 6 inches by 14 inches
</span>then
[volume first type of a prism ]=3*6*14----------> 252 in³
second type of prism measures 15 inches by 5 inches by 10 inches
then
[volume second type of a prism ]=15*5*10----------> 750 in³
[volume of the figure]=2*[volume first type of a prism ]+[volume second type of a prism ]
[volume of the figure]=2*252+750---------> 1254 in³
the answer is 1254 in³
we know that
[volume of a prism]=L*W*H
<span>first type of prism measures 3 inches by 6 inches by 14 inches
</span>then
[volume first type of a prism ]=3*6*14----------> 252 in³
second type of prism measures 15 inches by 5 inches by 10 inches
then
[volume second type of a prism ]=15*5*10----------> 750 in³
[volume of the figure]=2*[volume first type of a prism ]+[volume second type of a prism ]
[volume of the figure]=2*252+750---------> 1254 in³
the answer is 1254 in³
You might be interested in
Answer:
- <em><u>The reduction is 8.6%</u></em>
Explanation:
Call F the full monthly pension of a person retiring at 62.
If a person continues to work the pension grows at a rate of 6% per year, compounded monthly, so use the compounded growing formula:
Where r = 6 / 100 = 0.06, and t = number of years after retirement.
<u>For retirement at 65.5</u>:
- t = 65.5 - 62 = 3.5
<u>For retirement at 67</u>:
- t = 67 - 62 = 5
<u>Percent reduction of people who retire at 65.5 compared to what they would receive at 67</u>: