The total number of strawberries on the farm is approximately 107
<h3>Total strawberries</h3>
The total number of strawberries on the farm can be solved by evaluating the expression (4 over 3)2 ⋅ 40.
Evaluation is the completion of a mathematical operation.
Number of strawberries on the farm = (4 over 3)2 ⋅ 40
= (4/3)2 × 40
= 8/3 × 40
= (8 × 40) / 3
= 320/3
= 106.6666666666666
Approximately,
Number of strawberries on the farm = 107
A strawberry is a sweet, usually red, edible fruit of certain plants of the genus Fragaria.
A farm is a piece of land where plants are cultivated and animals are reared by the farmer.
Therefore, the total number of strawberries on the farm is approximately 107.
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We have this equation.
A²+B²=C²
We have bits of information that'll help us simplify the equation so there's only one variable.
The longer leg, A, is 3 inches more than the length of the shorter leg, B, tripled.
A=3B+3
Let's plug that in.
(3b+3)²+B²=C²
The hypotenuse, C, is 3 inches less than four times the length of the shorter leg. C=4B-3
Let's plug that in.
(3b+3)²+B²=(4B-3)²
Let's solve.
9B²+18B+9+B²=16B²-24B+9
10B²+18B+9=16b²-24b+9
Let's subtract 9 from both sides.
10b²+18b=16b²-24b
Let's subtract 10b² from both sides.
18b=6b²-24b
Let's add 24b from both sides.
42b=6b²
Let's divide each side by 6.
7b=b²
With this, you can tell that b is 7 since it times 7 equal itself squared.
The shorter leg is 7 inches.
Now, let's look back at the bits of information.
The longer leg of a right triangle is 3 inches more than the length of the shorter side tripled.
3(7)+3=24
So, the longer side is 24. We can either use the other information or plug it into the equation. We can do both.
The hypotenuse is 3 less than four times the shorter leg.
4(7)-3=25
7²+24²=
49+576=625
√625=25
So, the length of the hypotenuse is 25 inches.
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Answer:
B. 15 
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is there an image of the frequency table attached? whats the question
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