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KIM [24]
2 years ago
10

A class has $90 to spend on a field trip. The field trip costs $2.50 per person and there will be 5 chaperones on the trip. One

student used the inequality 90 greater-than 2.50 (x + 5) to find x, the number of students that the field trip budget could accommodate. Which best describes the error in the student’s inequality?
Mathematics
1 answer:
vodka [1.7K]2 years ago
7 0

Answer:

Step-by-step explanation:

x is the number of students

(x+5) is the number of students and chaperons

$2.50·(x+5) is the amount of money the number of students and chaperons will pay for the trip, and that number should be less or equal than $90 because those are all the money they have

2.50(x+5) ≤ 90 which is the same as 90 ≥ 2.50(x+5)

The inequality "90 greater-than 2.50 (x + 5) "

90 > 2.50(x+5) is an error becase it excludes the possibility that <u>the trip can cost exact $90</u> so we need not just greater than > , yet greater and equal than ≥ sign

90 ≥ 2.50(x+5)

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Answer: The statements in options 2 and 4 are true.

Explanation:

The LCM of two numbers is the smallest number that is multiple of both numbers.

The factor of 8 and 12 are,

8=2\times 2\times 2

12=2\times 2\times 3

Since 2 and 2 are common in both but 2 and 3 are not same, therefore the L.C.M. of 8 and 12 is,

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Therefore the statement in option 1 is incorrect.

The factor of 6 and 9 are,

6=2\times 3

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Since 3 is common in both but 2 and 3 are not same, therefore the L.C.M. of 6 and 9 is,

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Therefore the statement in option 2 is correct.

The factor of 11 and 4 are,

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Since all factor are different, therefore the L.C.M. of 11 and 4 is,

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Therefore the statement in option 3 is incorrect.

The factor of 9 and 10 are,

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Therefore the statement in option 4 is correct.

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