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Leya [2.2K]
3 years ago
6

Archie builds a pool in his backyard. The pool measures 16 yards long, 6 yards wide and 2 yards deep. How many gallons of water

will it take to fill the pool to the brim? (1 cubic yard = 202 gallons).
Mathematics
1 answer:
Papessa [141]3 years ago
8 0

Answer:

gallons of water = 38784 gallons

Step-by-step explanation:

He builds a pool in his backyard .The pool measures 16 yards long, 6 yards wide and 2 yards deep. The pool is a rectangular prism. The number of gallons it can take to fill the pool can be calculated when we know the volume of the pool. Therefore,

volume of the pool = length × width × height

volume = lwh

l = 16 yards

w = 6 yards

h = 2 yards

volume = 16 × 6 × 2

volume = 192 yards³

1 cubic yards = 202 gallons

192 cubic yards = ?  gallons

cross multiply

gallons of water = 192 × 202

gallons of water = 38784 gallons

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There are 9 people taking part in a raffle.
Marianna [84]

Answer:

  • <em>Probability of event A: </em>1<u>/504</u>
  • <em>Probablity of event B:</em> <u>1/84</u>

Explanation:

1. Event A: Bob is the first prize winner, Lena is second, and Ann is third,

  • The probability that Bob is the first prize winner is one outcome out of 9 possible outcomes, so it is 1/9

  • The probability that Lena is second, after Bob is the first prize winner is one outocome out of 8 possible outocmes, so it is 1/8

  • The probability Ann is third, after Bob y first and Lena is second is 1/7.

Thus, the joint probability that Bob is the first prize winner, Lena is second, and Ann is third is the product of the three calculated probabilities:

  • 1/9 × 1/8 × 1/7 = 1 / (9×8×7) = 1/504 ← answer

2. Event B: The first three prize winners are Soo, Omar, and Kira, regardless of order

When the order does not matter, the number of combinations for three different persons win the 3 prizes is C(3,3), which is computed with the corresponding formula:

          C(m,n)=\dfrac{m!}{n!(m-n)!}  

Thus:

          C(3,3)=\dfrac{3!}{(3!(3-3)!}=1

And the number of possible combinations of winners is C(9,3):

                 C(9,3)=\dfrac{9!}{3!(9-3)!}=84

Then, the probability is the number of favorable combinations, C(3,3) = 1, divided by the number of possible combinations, C(9,3) = 84:

  • 1/84 ← answer
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