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Earn +20 ptsQ: What is the two largest integers for 48?
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What the integers of three consecutive integers are such that three times the largest exceeds the sum of two smaller integers by 47?
We have three integers, and we know they are all sequential integers, so we can refer to them as: x, x + 1, x + 2 We are also told: 3(x + 2) = x + (x + 1) + 47 Now we can use that relationship to solve for x: 3x + 2 = 2x + 48 x = 46 So our numbers are 46, 47 and 48
What two positive integers have a product of 48?
12 and 4 or 6 and 8
What are two consecutive integers that is equal to 48?
There are no two consecutive integers which sum to make 48. The closest you can get is if you drop the integer part of the problem and state simply that they have to have a difference of 1 between them. In which case it would be 23.5 and 24.5.
What is the largest of 3 consecutive negative integers if the product of the larger two integers is 5 more than the smaller integer?
-1
The product of two positive consecutive even integers is 48 what is the smaller number?
48 = 6 x 8, so the smaller is 6.
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