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What is the best approximation of 72 7.2 9.1 8.9 8.5?
The best approximation is, of course, the exact value. A reasonable approximation is 106.
What is the best approximation for the square root of 40108?
What approximation is "best" depends on the required level of accuracy.
What is the best decimal approximation for the square root of 82?
There is no "best" approximation. The square root is irrational and so it is a non-terminating, non-recurring decimal so adding one more digit will always make it a better approximation.
What is the best approximation for the cube root 8132?
20.1094005
Which is the best approximation for the square root for 133?
11.5326
What is the best approximation of 72 7.2 9.1 8.9 8.5?
The best approximation is, of course, the exact value. A reasonable approximation is 106.
What is the best approximation for the square root of 40108?
What approximation is "best" depends on the required level of accuracy.
What is the best decimal approximation for the square root of 82?
There is no "best" approximation. The square root is irrational and so it is a non-terminating, non-recurring decimal so adding one more digit will always make it a better approximation.
Which is the best approximation for the square root for 133?
11.5326
What is the best approximation for the cube root of 8132?
20.1
What is the best approximation for the cube root 8132?
20.1094005
Which is the best approximation for the square root of 40108?
√40108 = 200.269817996
What is the best approximation for the square root of ten?
3.16227766 which is about 3.2
Which of the following is the best starting point for approximating the square root of to the nearest whole number?
which is the best approximation of
What is the best approximation for the cube root of 9.32 for?
I'd say 2.1 or 2.
What has the author Ivan Singer written?
Ivan Singer has written: 'Operation Turtle' 'The theory of best approximation and functional analysis' -- subject(s): Functional analysis, Approximation theory
What is the best approximation of the square root of 110?
The best approximation of the square root of 110 is around 10.488. This can be determined since (10^2 = 100) and (11^2 = 121), indicating that (\sqrt{110}) falls between 10 and 11. A more precise approximation can be obtained using methods like averaging or the Newton-Raphson method.
