Question

QUESTİON ABOUT BINOMIAL THEOREM
Find the coefficients of the expansion of (3a-b)^3(3a−b)^3. That is, represent (3a-b)^3(3a−b)^3 as

\alpha_0a^3+\alpha_1a^2b^1+\alpha_2a^1b^2+\alpha_3b^3


Try to compute these coefficients using the binomial theorem (instead of multiplying (3a-b)(3a−b) by itself two times).

Enter the values \alpha_0, \alpha_1, \alpha_2, \alpha_3α
0
​
Separate the values by commas, avoid spaces, do not include plus signs. For example, for the question (3a-b)^2(3a−b)^2
The answer would be: 9,-6,1

Answer 1

Answer:

.....

Step-by-step explanation:

Competition is an interaction between organisms or species in which both the organisms or species are harmed. Limited supply of at least one resource (such as food, water, and territory) used by both can be a factor. ... Competition is one of many interacting biotic and abiotic factors that affect community structure.........

Answer 2

Answer:

27, -27, 9, -1

Step-by-step explanation:

From the question  $(3a-b)^{2}$  the answer would be: 9,-6,1

by the answer

(3a)^2 - 2.3a.b + b^2

= 3a^2 - 6ab +b^2

= 9.1 - 6.1.1 + 1    [(a=1, b=1)]

= 9 - 6 + 1

9, -6, 1

             

therefore (a=1, b=1)

Now,

(3a-b)^3 = 27a^3 - 3.9a^2.b + 3.3a.b^2 - b^3

= 27 - 27 + 9 - 1

27, -27, 9, -1