Expand the following using either the Binomial Theorem You must show
your work for credit.
(2x + 4)3

Question

25-09-2020
Mathematics

contestada

Expand the following using either the Binomial Theorem You must show
your work for credit.
(2x + 4)3

Respuesta :

Otras preguntas

Which was not a factor that helped bring about the Reformation? a. The sale of indulgences to raise money for the pope's use angered many people. b. Some Chur

5 pairs of insulated gloves costs 29.45 what is the unit price of the pairs of gloves

6x-7=4 what is the answer

At 6:00 AM, the outside temperature was –14⁰. By noon. the outside temperature had risen by 8⁰. What was the outside temperature at noon? a. –22⁰ b. –6⁰ c. 6

Can someone help me write a two voice poem that compares west African and American slavery?

What is 6×7 broken apart

In general, if the temperature of a chemical reaction is increased, the reaction rate A. Increases B. decreases C. remains the same D. Cannot be predicted

By the Fall of 1940, Germany controlled how much of western Europe? a. Very little c. About half b. Almost all d. None

Translate the phrase into a math expression. twelve more than the quotient of six divided by three A. (6 ÷ 3) + 12 B. 6 ÷ (3 + 12) C. (3 ÷ 6) + 12 D. 3 ÷ (6

salukhalid salukhalid · Answer 1 · 2020-09-25T10:21:43+02:00

Answer:

A Pascal triangle is the triangular way of expanding a binomial. So the best way in expanding that function is thru Binomial Theorem and the expanded for of it is 8x^3+48x^2+98x+64

Step-by-step explanation:

Before even trying to put this into the binomial form, we must figure out the coefficients. If we go by the Pascal's Triangles way we should end up with:

Expand the following using either the Binomial Theorem You must show
your work for credit.
(2x + 4)3

Respuesta :

Answer:

A Pascal triangle is the triangular way of expanding a binomial. So the best way in expanding that function is thru Binomial Theorem and the expanded for of it is 8x^3+48x^2+98x+64

Step-by-step explanation:

Before even trying to put this into the binomial form, we must figure out the coefficients. If we go by the Pascal's Triangles way we should end up with:

1

1 1

1 2 1

1 3 3 1

Going by the last level (which is the third level) we get 3C0:1, 3C1:3, 3C2:3, 3C3:1.

Now with the equation: (a+b)^3 = 3C0a^3 + 3C1a^2 b + 3C2a b^2 + 3C3b^3 we just plug in all the values and simplify

(2x+4)^3 = 2x^3 + 3(2x)^2 (4) + 3(2x) (4)^2 + (4)^3

(2x+4)^3 = 8x^3 + (3)(4x^2)(4) + (3)(2x)(16) + 64

Then we finally end with: (2x+4)^3 = 8x^3 48x^2 + 96x +64

Otras preguntas

Expand the following using either the Binomial Theorem You must show your work for credit. (2x + 4)3

Respuesta :

Answer:

A Pascal triangle is the triangular way of expanding a binomial. So the best way in expanding that function is thru Binomial Theorem and the expanded for of it is 8x^3+48x^2+98x+64

Step-by-step explanation:

Before even trying to put this into the binomial form, we must figure out the coefficients. If we go by the Pascal's Triangles way we should end up with:

1

1 1

1 2 1

1 3 3 1

Going by the last level (which is the third level) we get 3C0:1, 3C1:3, 3C2:3, 3C3:1.

Now with the equation: (a+b)^3 = 3C0a^3 + 3C1a^2 b + 3C2a b^2 + 3C3b^3 we just plug in all the values and simplify

(2x+4)^3 = 2x^3 + 3(2x)^2 (4) + 3(2x) (4)^2 + (4)^3

(2x+4)^3 = 8x^3 + (3)(4x^2)(4) + (3)(2x)(16) + 64

Then we finally end with: (2x+4)^3 = 8x^3 48x^2 + 96x +64

Otras preguntas

Expand the following using either the Binomial Theorem You must show
your work for credit.
(2x + 4)3