## If F(X) = X3 – 2X2, Which Expression Is Equivalent To F(I)?

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## Answers ( 2 )

## If F(X) = X3 – 2X2, Which Expression Is Equivalent To F(I)?

Are you stuck on a math problem and don’t know where to start? If so, you may be struggling with the concept of an equation with an ‘F’, or a function. Functions can be intimidating and hard to understand, but luckily there are certain steps that can help simplify equations so that even novice mathematicians can graps them. In this article we will examine the equation F(X) = X3 – 2X2, as well as how to solve for F(I). We will also explore other ways in which functions can be written and solved for an unknown. Read on to learn more and become an algebra master!

## What is F(X)?

F(x) is a function that takes in a value, x, and outputs a value that is equal to x minus x. So, if we plug in a value of 5 for x, the output would be 5 – 5, or 0. If we plug in a value of 3 for x, the output would be 3 – 3, or 0. And so on.

## What is I?

If F(X) = X – X, which expression is equivalent to F(I)?

In mathematics, the letter “i” is often used to represent the imaginary unit, which is defined as the square root of -1. When used in this context, the letter “i” is called an imaginary number. The imaginary unit is often denoted by the symbol “j” in electrical engineering applications.

The expression F(I) is equivalent to 0, since I cancels out when subtracting itself.

## What is the equivalent expression to F(I)?

The equivalent expression to F(I) is F(X-X). This is because when you take the difference of two identical numbers, the result is zero. Therefore, F(I) is equivalent to F(X-X).

## How to solve for the equivalent expression to F(I)?

There are a few different ways to solve for the equivalent expression to F(I). One way is to use substitution. This involves replacing the variable I in the equation with the number 1. Doing this results in the equation F(1) = 1 – 1, which is equivalent to F(I).

Another way to solve for the equivalent expression to F(I) is to use algebraic manipulation. This involves manipulating the equation so that all of the terms containing I are on one side of the equal sign, and all of the terms not containing I are on the other side. This results in the equation F(I) = 0, which is again equivalent to F(I).

## Conclusion

In conclusion, we have seen that the expression equivalent to F(I) is I3 – 2I2. This process of finding an equivalent expression when a function is given can be very useful in algebraic problem-solving and mathematics in general. We encourage you to practice this exercise until it becomes second nature so that you can easily solve similar problems with confidence!

If F(X) = X3 – 2X2, Which Expression Is Equivalent To F(I)?

This question can be a bit tricky if you’re unfamiliar with algebraic expressions and equations. But fear not, because we’re here to help!

First of all, we have to understand what the expression “F(I)” means. In this expression, F is a function, and I is the input (or the variable). So what we’re trying to find is an equivalent expression for F(I) – that is, an expression that produces the same result when I is plugged in.

To do this, we need to look at the original expression, F(X) = X3 – 2X2. In this expression, X3 is being subtracted from 2X2. This means that to find an equivalent expression for F(I), we need to replace X with I in the original expression.

So, in this case, our equivalent expression for F(I) would be I3 – 2I2. This expression will produce the same result as F(I) when I is plugged in.

We hope this has helped you understand how to find an equivalent expression for F(I). Feel free to reach out if you have any other questions about algebra!