khatamov371
Answered

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if m>3 , n>5 , k<6, find the minimum integer value of 3m+5n-2k ​

Sagot :

LammettHash

Since m > 3 and n > 5, suppose we take m and n to be the smallest possible integers, m = 4 and n = 6. Then

3m + 5n - 2k = 42 - 2k

which is minimized by the largest value that k can take, k = 5. So the minimum value of 3m + 5n - 2k would be 32.

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