finding a , b , c , d ,e

albert

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(a*3)+(b*4)+(c*5)+(d*6)+(e*7)= 2308



How to find a , b , c , d , e ?? the numbers should be between 65 and 90 . It means that the values of a , b , c ,d ,e must be between 65 and 90

Thanks
 
(a*3)+(b*4)+(c*5)+(d*6)+(e*7)= 2308



How to find a , b , c , d , e ?? the numbers should be between 65 and 90 . It means that the values of a , b , c ,d ,e must be between 65 and 90

Thanks

What is the minimum value of the sum on the left-hand-side?

What is the maximum value of the sum on the left-hand-side?

What are your thoughts?

Please share your work with us ...even if you know it is wrong

If you are stuck at the beginning tell us and we'll start with the definitions.

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"What is the maximum value of the sum on the left-hand-side?"

I did not understand your question . Could you explain to me ?
 
"What is the maximum value of the sum on the left-hand-side?"

I did not understand your question . Could you explain to me ?
"Sum" means "the result, after adding everything up". "Value" is the number you get by adding everything up. "Maximum" means "largest". "Left-hand side" means the side with the letters in it.

For instance, if the letters are allowed to stand for the same value, and if they all stand for the smallest allowed value (between sixty-five and ninety), what value would you get for the sum? Since you used only the smallest allowed value, what then is the minimum value? And so forth.

When you reply, please include a clear listing of your efforts so far. Thank you! ;)
 
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