Question

B/c-b^2+c^2/bc хеееееееелп

Answer 1

$\frac{b}{c} - {b}^{ 2 } + \frac{ {c}^{2} }{bc}$

$\frac{b}{c} - {b}^{ 2 } + \frac{ {c}}{b}$

$\frac{ {b}^{2} - {b}^{3}c + {c}^{2} }{bc}$

Answer 2

It seems like you have written a mathematical expression. Let's break it down step by step to understand it better:

The expression is: (b/c - b^2 + c^2) / bc

Step 1: Simplify the numerator (b/c - b^2 + c^2) Step 2: Simplify the denominator (bc) Step 3: Divide the numerator by the denominator

Step 1: Simplify the numerator (b/c - b^2 + c^2) To simplify the numerator, we need a common denominator for the terms. The common denominator will be "c." So we rewrite the expression:

(b/c - b^2c/c + c^2c/c)

Now we can combine the terms:

[(b - b^2c + c^2c) / c]

Step 2: Simplify the denominator (bc) The denominator is already in its simplest form.

Step 3: Divide the numerator by the denominator Now, we can perform the division:

[(b - b^2c + c^2c) / c] / bc

To divide by a fraction, we multiply by its reciprocal:

[(b - b^2c + c^2c) / c] * (1 / bc)

Now, multiply the numerator and denominator:

(b - b^2c + c^2c) / (bc * c)

Simplify the denominator:

(b - b^2c + c^2c) / (bc^2)

And there you have the simplified expression:

(b - b^2c + c^2c) / (bc^2)

If you have specific values for "b" and "c," you can substitute them into the expression to get a numerical result. If you have any other questions or need further assistance, feel free to ask!