given-the-two-functions-ff-and-gg-find-fgf-g-and-identify-the-domainfx36x2fleftx

Question

Given the two functions ﻿fff﻿ and ﻿ggg﻿, find ﻿f−gf-gf−g﻿ and identify the domain.﻿f(x)=36−x2f\left(x\right)=$$36-x^2f(x)=36$$−x2﻿, ﻿g(x)=x2+11x−7g\left(x\right)=$$x^2+11x-7g(x)=x2+11x$$−7﻿

Accepted Answer

﻿(f−g)(x)=−2x2−11x+43\left(f-g\right)\left(x\right)=$$-2x^2-11x+43(f$$−g)(x)=−2x2−11x+43﻿, Domain: ﻿(−∞,∞)\left(-\infty,\infty\right)(−∞,∞)﻿

Answer

﻿(f−g)(x)=2x2−11x+29\left(f-g\right)\left(x\right)=$$2x^2-11x+29(f$$−g)(x)=2x2−11x+29﻿, Domain: ﻿(−∞,∞)\left(-\infty,\infty\right)(−∞,∞)﻿

Answer

﻿(f−g)(x)=−2x2+11x+43\left(f-g\right)\left(x\right)=$$-2x^2+11x+43(f$$−g)(x)=−2x2+11x+43﻿, Domain: ﻿(−∞,∞)\left(-\infty,\infty\right)(−∞,∞)﻿

Answer

﻿(f−g)(x)=2x2+11x+29\left(f-g\right)\left(x\right)=$$2x^2+11x+29(f$$−g)(x)=2x2+11x+29﻿, Domain: ﻿(−∞,−3)∪(−3,∞)\left(-\infty,-3\right)\cup\left(-3,\infty\right)(−∞,−3)∪(−3,∞)﻿

Given the two functions fff and ggg, find f−gf-gf−g and identify the domain.f(x)=36−x2f\(\left\)(x\(\right\))=36-x^2f(x)=36−x2, g(x)=x2+11x−7g\(\left\)(x\(\right\))=x^2+11x-7g(x)=x2+11x−7

Given the two functions $f$ and $g$ , find $f-g$ and identify the domain.
$f\(\left\)(x\(\right\))=36-x^2$ , $g\(\left\)(x\(\right\))=x^2+11x-7$