11√n=√112+√343 then the value of n is
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Answer:
Step-by-step explanation:
11√n=√112+√343
= √16 x 7 + √49 x 7
= 4√7 + 7√7
11√n = 11√7
Comparing on both side,
n = 7
Then, the value of n is 7
Answered by
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Given: 11√n=√112+√343
To find: The value of n
Solution:
The value of n is 7
- The square foundation of a number is the worth of force 1/2 of that number.
- As such, it is simply the number that we duplicate to get the first number. It is addressed utilizing the image '√ '.
- In arithmetic, a square base of a number x is a number y to such an extent that y² = x; at the end of the day, a number y whose square is x. For example, 4 and −4 are square foundations of 16, in light of the fact that 4² = ² = 16.
11√n=√112+√343
= √16 x 7 + √49 x 7
= 4√7 + 7√7
= 11√n = 11√7
Comparing on both sides,
n = 7
Hence,
The value of n is 7.
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