The length of a rectangular snow fort is 7 feet and the width of a rectangular snow fort is 5 feet.
Given that, Chris Built a rectangular snow fort with a perimeter of 24 feet.
The perimeter of a rectangle is the total distance of its outer boundary. It is twice the sum of its length and width and it is calculated with the help of the formula: Perimeter = 2(length + width).
Let x be the length of a rectangular snow fort and y be the width of a rectangular snow fort.
The length of the fort was 8 feet less than 3 times the width.
y=3x-8
Now, 2(y+x)=24
⇒ 3x-8+x=12
⇒ 4x=20
⇒ x=5
So, y=3x-8=7
Therefore, the length of a rectangular snow fort is 7 feet and the width of a rectangular snow fort is 5 feet.
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Answer:
The answer is 4
Step-by-step explanation:
10x+24=64
10x=64-24
10x=40
x=40/10
x=4
of the 9 volunteers? Is this a combination or a
permutation? Explain.
Answer choices:
a. 84; combination because the order does
not matter
b. 504; combination because the order
does not matter
C. 84; permutation because the winners
are chosen one at a time
d. 504; permutation because the winners
are chosen one at a time
Answer:
c
Step-by-step explanation:
The $5 gift cards can be given to 3 of the 9 volunteers in 84 different ways.
This is a combination problem because the order in which the gift cards are given does not matter.
To find the number of ways the gift cards can be given to 3 of the 9 volunteers, we can use the combination formula:
C(n,r) = n! / (r!(n-r)!)
In this case, n = 9 (the number of volunteers) and r = 3 (the number of gift cards to be given).
Plugging in the values, we get:
C(9,3) = 9! / (3!(9-3)!) = 84
Therefore, there are 84 ways to give the $5 gift cards to 3 of the 9 volunteers.
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3.24 m
32.4 m
3,240 m
3,240 m
Answer:
This formula is related to Pythagorus theorem which states that in a right angled triangle square of hypotenuse is equal to sum of the squares of other two sides.
In other words, C²=B²+A²