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Simplify the expression $\frac{6x^5-5x^3-35x-14x-14x^2+23x^4+20}{3x^3-5+x^2}$

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 Solution

 Videos

Algebra 2 - Simplifying a radical expression with four radicals, root(5)+root(20)-root(27)+root(147)

https://www.youtube.com/watch?v=f0Sbh2Pzpnk

Algebra 2-using synthetic division to divide two polynomials with a remainder (x^3‐x^2+9x‐3)/(x‐2)

https://www.youtube.com/watch?v=qzTkg7iFAbU

Algebra 2 - Factoring out the gcf to a prime polynomial 2x^4 - 3x^3 + 7x

https://www.youtube.com/watch?v=Zlg0S04e-j4

Using long division to divide polynomials - Math tutorial

https://www.youtube.com/watch?v=Ew1eMrKMVeA

Dividing polynomials by linear expressions | Algebra 2 | Khan Academy

https://www.youtube.com/watch?v=G2VBRwXq1q4

Use Synthetic Division to Find the Remaining Zeros Given One Imaginary Zero

https://www.youtube.com/watch?v=bezXsXqw_5s

 Function Plot

Plotting: $\frac{6x^5-5x^3-49x-14x^2+23x^4+20}{3x^3-5+x^2}$

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6

7

8

9

0



a

b

c

d

f

g

m

n

u

v

w

x

y

z

.

(◻)

+

-

×

◻/◻

/

÷

◻²

◻^◻

√◻

√

^◻√◻

^◻√

∞

e

π

ln

log

log_◻

lim

d/dx

D^□_x

∫

∫^◻

|◻|

θ

=

>

<

>=

<=

sin

cos

tan

cot

sec

csc

asin

acos

atan

acot

asec

acsc

sinh

cosh

tanh

coth

sech

csch

asinh

acosh

atanh

acoth

asech

acsch

 How to improve your answer:

Main Topic: Polynomial long division

In algebra, polynomial long division is an algorithm for dividing a polynomial by another polynomial of the same or lower degree, a generalised version of the familiar arithmetic technique called long division.

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