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4 Packs of water and 7 Packs of candy bars.
So, we wanna know the smallest number that both 35 and 20 will go into.
Find the Least Common Multiple (LCM), but to find the LCM we need to find the prime factorization of each of the following number :-




~Now multiply all the numbers by 5 :-

This means she needs 140 bottles of water and 140 candybars.
Water is sold in packs of 35, this means that she needs :

Candy bars are sold in packs of 20, this means she needs :

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Answer:
sorry i did not see my link
Step-by-step explanation:
He will earn $402,500 $350,000 plus a 15% bonus of $52,500
SO we need 5 numbers that equal to 20, with 5 being the middle number, and ones being the most used number so
1 1 5 x y
According to this, x and y must equal 13 and both be bigger then 5. Because we can rule out every other number, x and y must be 6 and 7.
Your 5 numbers are 1, 1, 5, 6, 7.