<h3><u>Answer :</u><u>-</u><u> </u></h3>
<u>
</u>
<h3><u>Question :- </u></h3>
<h2><u>Solution :- </u></h2>
<h3><u>First </u><u>way:</u></h3>
<h3>• we have ; </h3>
<h3>So then , </h3>
<h3><u>Second way : </u></h3>
[ ↑ Using commutativity and Associativity ] ...
In order to do this, fill in the x and y variebles with their values, this will leave you with 4(6)-3(-1)+[7(6)-7(-1)], now multiply all of your numbers to get
24+3+(42+7), now add inside the parenthesis to get 24+3+(49), now add all the numbers to get 76
Hope this helps
The largest radius of the circle that can fit inside the given square is 1.25 meters
Step-by-step explanation:
Step 1 :
Given,
the side of the square = 2.5 meters
We need to determine the largest radius of the circle that can fit inside this square
Step 2 :
The diameter of the largest circle that can fit inside a square will be equal to length of given square's side.
So here the largest diameter will be 2.5 meters
Therefore the radius = diameter ÷ 2 = 2.5 ÷ 2 = 1.25 meters
Step 3 :
Answer :
The largest radius of the circle that can fit inside the given square is 1.25 meters
Answer:
48,970.7 in³
Step-by-step explanation:
If the diameter is 57.2 in, then the radius is half that, or 28.6 in.
The volume of a sphere is V = (4/3)πr³, and so the volume of this hemisphere is (2/3)πr³.
Substituting 28.6 in for r, we get the final answer:
(2/3)(3.14)(28.6)³ in³, or (to the nearest tenth of a cubic inch), 48,970.7 in³
