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Len
13 days ago
12

A high school football team has 60 players. 42 of the players are seniors. what percentage of the team's players are seniors?

Mathematics
2 answers:
AnnZ [3.9K]13 days ago
8 0

Answer:

70% of the team's players are seniors

Step-by-step solution:

There are 60 players on the high school football team, with 42 being seniors.

We need to determine the percentage of players who are seniors.

Seniors number 42 out of the total 60 players.

Total players = 60

\text{percentage of the senior team's players}=\frac{\text{Number of senior players}}{\text{total number of players}}\times 100

Substituting values, we get:

\text{percentage of the senior team's players}=\frac{42}{60}}\times 100

Simplifying yields:

70% of the team members are seniors

AnnZ [3.9K]13 days ago
6 0
The team’s seniors constitute 70% of the players.
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Uma empresa transporta armários para escritórios para uma localidade distante 425km. Seu custo é de R$2,10 por km rodado. Quando
tester [3938]

Answer:

1.  $14.88

2.  $12.40

Step-by-step explanation:

Translated into English:

A company is responsible for transporting office cabinets over a distance of 425km. The charge is R $ 2.10 for each kilometer journeyed. If the cabinets are assembled, the vehicle can carry 60 units. When taken apart, the capacity expands by 6 times. We need to determine: 1- The cost for each assembled cabinet? 2- The savings achieved per cabinet when they are disassembled.

Solution:

For 425 km at R $2.10 per km:

425 * 2.10 = $892.50 total expenditure

For the 60 assembled cabinets, the cost for each is calculated as:

Cost per assembled cabinet = 892.5/60 = $14.875, rounding to $14.88

When disassembled, the capacity becomes:

60 * 6 = 360

The cost per cabinet is then:

892.5/360 = $2.48

The savings indicate how much is saved compared to assembled cabinets:

14.88 - 2.48 = $12.40

Savings = $12.40

8 0
6 days ago
If LM = 22 and MN = 15, find LN
AnnZ [3900]
If point M is located on segment LN, then using the segment addition postulate, we have:

LN is equal to LM plus MN
LN = 22 + 15
Therefore, LN = 37
8 0
15 days ago
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If y varies directly as x, and y is 20 when x is 4, what is the constant of variation for this relation?
Leona [4187]
The constant of variation is 5 because 4 multiplied by 5 equals 20.
6 0
13 days ago
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If the point (4,-1) is a point on the graph of f then f
PIT_PIT [3949]

If the point (4,-1) is part of the graph of y = f(x), then the related point on the graph of y = g(x) would be: (4,-1/2), (2,-1), (-1,-1), (1,4), (4,-4), (-12,1)

  1. g(x) = \frac{1}{2} f(x) => (4,-1/2)
  2. g(x) = f(x-2) => (2,-1)
  3. g(x) = f(-x) => (-1,-1)
  4. g(x) = f(4x) => (1,4)
  5. g(x) = 4f(x) => (4,-4)
  6. g(x) = -f(x) => (-12,1)

Further explanation

  1. Dividing the function by 2 results in all the y-values being halved as well. Thus, to determine the new point, we take the y-value (-1) and halve it to arrive at -1/2. Hence, the new point is (4,-1/2).
  2. When 2 is subtracted from the function's input, it shifts all x-values up by 2. Therefore, to adjust the x-value (4), we add 2 to get 2. Thus, the new point is (2,-1).
  3. Making the function's input negative alters each x-value by multiplying by -1. Consequently, to find the new point, we take x-value (4) and apply -1 to get -1. Therefore, the new point is (-1,-1).
  4. Multiplying the function's input by 4 results in each x-value being divided by 4. To find the new x-value from 4, we divide by 4 to get 1. Hence, the new point becomes (1,4).
  5. When multiplying the entire function by 4, each y-value is increased fourfold. Thus, the original value of 4 becomes -4, making the new point (4,-4).
  6. By multiplying the entire function by -1, each y-value is also multiplied by -1. As a result, the new y-value becomes 1, leading to the new point (-12,1).

Learn more

  1. Learn more about corresponding point
  2. Learn more about point on the graph
  3. Learn more about the graph

Answer details

Grade:  9

Subject:  mathematics

Chapter:  corresponding point

Keywords:   corresponding point, the graph, point on the graph

3 0
10 days ago
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1.62 was multiplied by a power of ten to get 16.2. What power of ten was it multiplied by?
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10 raised to the first power,
so indeed.
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