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zhannawk [14.2K]
2 years ago
15

At a high school basketball game the Lions and the Eagles are playing. The Lions attempted 18 free throws and made 10, attempted

51 two-point shots and made 21, and attempted 14 three-point shots and made 4. The Eagles attempted 20 free throws and made 9, attempted 45 two-point shots and made 10, and attempted 14 three-point shots and made 6.a.What is the free throw percentage for the Lions? b.What is the free throw percentage for the Eagles? c.What is the field goal percentage (two-point and three-point shots combined) for the Lions? d.What is the field goal percentage (two-point and three-point shots combined) for the Eagles? e.How many points did the Lions score?f.How many points did the Eagles score?g.Which team won the basketball game?
Mathematics
2 answers:
rodikova [14]2 years ago
4 0

Answer:

(a) 55.6%

(b) 45.0%

(c) 38.5%

(d) 27.1%

(e) 64

(f) 47

(g) The Lions

Step-by-step explanation:

(a) Free throw % for Lions is

\dfrac{10}{18}\times 100\% = 55.6\%

(b) Free throw % for Eagles is

\dfrac{9}{20}\times100\% = 45\%

(c) For the Lions, they attempted a total of 51 + 14 = 65 field goals and made 21 + 4 = 25.

Field goal % for Lions is

\dfrac{25}{65}\times100\% = 38.5\%

(d) For the Eagles, they attempted a total of 45 + 14 = 59 field goals and made 10 + 6 = 16.

Field goal % for Eagles is

\dfrac{16}{59}\times100\% = 27.1\%

(e) Total points by Lions = (10 × 1) + (21 × 2) + (4 × 3) = 10 + 42 + 12 = 64

(f) Total points by Eagles = (9 × 1) + (10 × 2) + (6 × 3) = 9 + 20 + 18 = 47

(g) The Lions won because they had more points.

abruzzese [7]2 years ago
4 0

Answer:

a 55.6%

b 45.0%

c 38.5%

d 27.1%

e 64

f 47

g The Lions

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Answer:

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Step-by-step explanation:

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Answer:

Step-by-step explanation:

A) The diagram of the triangle is shown in the attached photo

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The probability of getting three tails in three tosses When Mickey tosses a coin 50 times and records 27 heads is 12,167:125,000.

<h3>What is probability of an event?</h3>

It is the ratio in an event of the number of favorable outcome to the total number of outcome of that event.

As the probability of an event can not be more than the number 1. Thus, he probability of failure of a event is equal to the difference of the 1 to the success of the event.

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