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At 6 am, at what together again. If H.C.F. (a, b) = 6, L.C.M. (a, b) = 414, a = 54, find b.​

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4 votes

Answer:

b=46

Explanation:

To find the value of "b," we can use the relationship between the highest common factor (H.C.F.), the least common multiple (L.C.M.), and the numbers "a" and "b."

We know that:

H.C.F. (a, b) = 6

L.C.M. (a, b) = 414

a = 54

To find "b," we can use the formula:

L.C.M. (a, b) = (a * b) / H.C.F. (a, b)

Substitute the given values:

414 = (54 * b) / 6

To find "b," first, we can simplify the equation:

414 = 9b

Now, isolate "b" by dividing both sides by 9:

b = 414 / 9

b = 46

So, the value of "b" is 46.

User Arman Nisch
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