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aliina [53]
3 years ago
8

A school is organizing a cookout where hotdogs will be served. The hotdogs come in small packs and large packs. Each small pack

has 10 hotdogs and each large pack has 18 hotdogs. The school bought 6 packs of hotdogs that have a total of 76 hotdogs. Write a system of equations that could be used to determine the number of small packs purchased and the number of large packs purchased. Define the variables that you use to write the system.
Mathematics
1 answer:
luda_lava [24]3 years ago
6 0

Answer:

10x+18y=76

x+y=6

Let x =  the number of small pack of hotdogs

Let y =  the number of large pack of hotdogs

Step-by-step explanation:

x = small hotdogs

y = large hotdogs

The total number of hotdogs is:

10x+18y=76

Since a total of 6 packs were purchased, we know x+y must equal 6

x+y=6

<u>Write System of Equation</u>

<u />

10x+18y=76

x+y=6

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Three candidates were running for president of a student council. Altogether, 1524 students cast a vote in the election. The sec
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48%

Step-by-step explanation:

The total number of votes casted = 1524 votes = 100%

Let a = votes of first place candidate

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b = a - 140 votes...... Equation 1

Hence,

a = b + 140.......... Equation 2

Second place candidate has 395 votes more than the last place candidate

b = c + 395.......Equation 3

Hence,

c = b - 395......Equation 4

a + b + c = 1524 votes....... Equation 5

If a = b + 140 and c = b - 395

The number of votes by b(second place candidate ) =

b + 140 + b + b - 395 = 1524 votes

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3b = 1779

b = 1779/3

b = 593 votes.

Therefore, the second place candidate had 593 votes.

Now we can calculate how many votes, the other candidates had.

The second place candidate had 140 votes less than the winner

Votes for the winner( first place candidate)

b = a - 140 votes...... Equation 1

Hence,

a = b + 140.......... Equation 2

Since b = 593

a = 593 + 140

a = 733 votes

Votes for the last place candidate

Since, Second place candidate has 395 votes more than the last place candidate

b = c + 395.......Equation 3

Hence,

c = b - 395......Equation 4

b = 593

c = 593 - 395

c = 198

From the above calculation,

a = votes of first place (winner) candidate = 733

b = votes of second place candidate = 593

c = votes of third(last) place candidate = 198

In the above question, we were asked to calculate the percentage of all the votes cast were received by the winner.

This is calculated as

= Voted received by winner/ Total number of votes casted × 100

= 733/1524 × 100

= 48.09711286%

Approximately to the nearest percent = 48%

Therefore, the percentage of all the votes cast were received by the winner = 48%

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1/4 + 2/3

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1–11/12

you have 1/12 left

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