The volume of a rectangle prism is 100 cubic inches. Which of the alternatives is it's greatest possible length?
2 answers:
The entire question can be found in the attached image.
It's clear that
[volume of a rectangular prism]=L*W*H
<span>Among the options provided, the highest is 100
</span>100>10
100>20
100>60
100>50
V=L*W*H
with V=100 in³ and L=100 in
100 in³=100*W*H----------> W*H=1
<span>Thus, to achieve a maximum length of 100, the multiplication of width and height must equal 1.
</span>
The response is
the option A) 100
It's clear that
[volume of a rectangular prism]=L*W*H
<span>Among the options provided, the highest is 100
</span>100>10
100>20
100>60
100>50
V=L*W*H
with V=100 in³ and L=100 in
100 in³=100*W*H----------> W*H=1
<span>Thus, to achieve a maximum length of 100, the multiplication of width and height must equal 1.
</span>
The response is
the option A) 100
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Response:
Detailed explanation:
Probability for an event is calculated as the ratio of the size of the event space compared to that of the sample space.
The sample space encompasses all possible outcomes.
Event space represents the number of favorable outcomes for the event in question.
Thus
Let
x ------> size of event space
y ----- → size of sample space
so
Calculate the probability of the first student being left-handed
we have
substituting values
Simplify
Calculate the probability of the second student being left-handed
we have
substituting values
Calculate the probability that both selected students will be left-handed
Multiply the probabilities together.
Convert to percentage
Multiply by 100