1) Not an equation. Click that link you accidentally created (inside your post) and read more on that.Please help me solve this equation for x:
. . . . .\(\displaystyle \dfrac{1\, -\, 2x}{2x\, +\, 1}\, +\, \dfrac{x^2\, +\, 3x}{4x^2\, -\, 1}\, \div\, \dfrac{3\, +\, x}{4x\, +\, 2}\)
Thanks so much.
We'll be glad to help you "simplify" this "expression"! But we'll first need to see where you're having trouble. So please reply with a clear listing of your thoughts and efforts so far, starting with the flipping of the one fraction to convert the division to multiplication, and then showing your factorisations. Thank you!Please help me solve this equation for x:
. . . . .\(\displaystyle \dfrac{1\, -\, 2x}{2x\, +\, 1}\, +\, \dfrac{x^2\, +\, 3x}{4x^2\, -\, 1}\, \div\, \dfrac{3\, +\, x}{4x\, +\, 2}\)