- #1
mathdad
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Why must we restrict y = sqrt{anything}?
Is y = sqrt{anything} one-to-one?
Is y = sqrt{anything} one-to-one?
RTCNTC said:Can you explain the difference between f(x) and g(x)?
The equation "Y = sqrt{anything}" means that Y is equal to the square root of any number or expression within the brackets. Essentially, it is asking you to find the number that, when multiplied by itself, equals the given value of Y.
To solve "Y = sqrt{anything}", you can use a calculator or follow the steps for finding the square root by hand. First, determine the number or expression within the square root symbol. Then, find the number that, when multiplied by itself, equals the given value of Y.
The value of Y in "Y = sqrt{anything}" will depend on the number or expression within the square root symbol. It is important to note that the square root can have two solutions, a positive and a negative, so the value of Y could have two possible answers.
No, "Y = sqrt{anything}" cannot be used to find the square root of negative numbers. The square root of a negative number is considered an imaginary number and cannot be represented by a real number.
No, "Y = sqrt{anything}" and "Y^2 = anything" are not the same. The first equation is asking for the square root of a number or expression while the second equation is asking for the number that, when squared, equals the given value of Y.