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Let $d$ be a positive number such that when $109$ is divided by $d$, the remainder is $4.$ Compute the sum of all possible two-digit values of $d$.
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Let $d$ be a positive number such that when $109$ is divided by $d$, the remainder is $4.$ Compute the sum of all possible two-digit values of $d$.
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Apr 3, 2017
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Let $d$ be a positive number such that when $109$ is divided by $d$, the remainder is $4.$ Compute the sum of all possible two-digit values of $d$.
Mathematics
middle-school
Cavitsinadogru
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71
Explanation:
hi this i correct the other answer is wrong
Floh
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Apr 5, 2017
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Floh
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(109 - 4)/d = n; where n is a two-digit number
105/3 = 35
105/5 = 21
105/7 = 15
The sum all two-digit values are: 3 + 5 = 8
2 + 1 = 3
1 + 5 = 6
SurfRat
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Apr 10, 2017
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