The requried square root of 102, approximated to the nearest tenth, is approximately 10.1.
To approximate the square root of 102 to the nearest tenth, you can use a calculator or perform the calculation manually. Here's the manual method:
Start by guessing the square root. The square root of 100 is 10, so it's a good starting point.
Divide 102 by the guessed value (10) to get a new approximation.
102 / 10 = 10.2
Take the average of the guessed value and the new approximation.
(10 + 10.2) / 2 = 10.1
Repeat steps 2 and 3 using the new approximation to get a more accurate result:
102 / 10.1 ≈ 10.099
(10.1 + 10.099) / 2 ≈ 10.0995
So, the squareroot of 102, approximated to the nearest tenth, is approximately 10.1.
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Answer:
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Step-by-step explanation:
Step-by-step explanation:
multiply second equation by -2
-2 × (x+y) = 3➡ -2x - 2y = -6 now add up both equations
3x + 2y - 2x-2y = 5-6 ➡x = -1 (-2y eliminated +2y)
now use the value we found for x in the second equation to find the value of y
x + y = 3 we found x as -1
-1 +y = 3 ➡y = 4
Answer:
The answer is 14000