An nth degree<span> polynomial can have as many as n real roots.</span>
Answer:
(2x+9) ^3
Step-by-step explanation:
(((8 • (x3)) + 729) + (22•33x2)) + 486x
((23x3 + 729) + (22•33x2)) + 486x
Factoring: 8x3+108x2+486x+729
8x3+108x2+486x+729 is a perfect cube which means it is the cube of another polynomial
In our case, the cubic root of 8x3+108x2+486x+729 is 2x+9
Factorization is (2x+9)3
Hope this helped
Make bottom number same
4/13 times 10/10=40/130
3/10 times 13/13=39/130
between 40/130 and 39/130
hmm
we can doulbe both (time 2/2 each)
80/260 and 78/260
a ratioal number between is 79/260
I am writing answers directly.
<h3>1. 5×5=
</h3><h3>2. -5×-5×-5×-5 =
</h3><h3 /><h3>3. 2×2×2=
</h3><h3>4. n×n×n×n×n×n=
</h3>
They are already both positive numbers, so the absolute value of 2 is 2, and the absolute value of 1/3 is 1/3.
