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Paladinen [302]
3 years ago
10

A teacher is making identical activity packets using 92 crayons and 23 sheets of paper. What is the greatest number of packets t

he teacher can make with no items left over?
Mathematics
1 answer:
denpristay [2]3 years ago
6 0
A teacher is making identical packets using 92 crayons
number of sheets of paper = 23
greatest number of packets  a teacher made is 23 because there is 23 sheets and 92 crayons. if she made 4 crayons in each packet then it is equally distributed.
23 x 4 = 92

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The problem with A and B is that one or the other is always possible. So one of them should be your answer.

Comment
This problem depends on whether or not you believe the two statements are connected in some way. 

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Step-by-step explanation:

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His new employer has offered Malcom Davis a choice of profit-sharing plans. For Plan A, he can receive 1/90 of the company’s gro
Strike441 [17]

Malcom Davis earnings is an illustration of equations and proportions.

  • The equation is: \mathbf{\frac{1}{90}G= \frac{1}{60}(G- 100000)}
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  • His earning is $3333.33 when the plans are the same.

Let the profit be P, and the gross income be G.

So, we have:

\mathbf{P= G - 100000}

<u>(a) The equations</u>

For plan A, we have:

<em />\mathbf{A = \frac{1}{90}G}<em> ----1/90 of the company's gross income</em>

For plan B, we have:

<em />\mathbf{B = \frac{1}{60}P}<em>  ----1/90 of the company's profit</em>

When both are the same, we have:

\mathbf{A= B}

This gives

\mathbf{\frac{1}{90}G= \frac{1}{60}P}

Substitute \mathbf{P= G - 100000}

\mathbf{\frac{1}{90}G= \frac{1}{60}(G- 100000)}

Hence, the equation is: \mathbf{\frac{1}{90}G= \frac{1}{60}(G- 100000)}

<u>(b) Solve the equation in (a), and intepret</u>

\mathbf{\frac{1}{90}G= \frac{1}{60}(G- 100000)}

Cross multiply

\mathbf{60G = 90G - 9000 000}

Collect like terms

\mathbf{90G - 60G = 9000 000}

\mathbf{30G = 9000 000}

Divide both sides by 30

\mathbf{G = 3000 00}

The gross income must be $300000, for Dave to earn the same amount with either plan.

<u>(c) His earnings based on (c)</u>

We have:

\mathbf{A = \frac{1}{90}G}

Substitute \mathbf{G = 3000 00}

\mathbf{A = \frac{1}{90} \times 300000}

\mathbf{A = 3333.33}

His earning is $3333.33 when the plans are the same

<u>(d) If the gross income in less than (b)</u>

If the gross income is <em>less than $300,000</em>, then plan A would better for Malcom Davis, because his earnings in plan A would be <em>greater than </em>plan B

Read more about equations at:

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