Mathematics
Mathematics, 02.07.2019 11:00, lilquongohard

Use the binomial theorem to expand the binomial. (d-4b)^3 could someone explain this?

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Mathematics, 26.06.2019 23:30, scholar13
Applying the binomial theorem: in this activity, you’ll find the expanded form of the binomial expression (x + y)^4 using the binomial theorem. answer the following questions to expand the binomial expression (x + y)^4 using the binomial theorem. [tex](a+b)^{n}=a^{n}+\frac{n}{1! }a^{n-1}b^{1}+\frac{n(n-1)}{2! }a^{n-2}b^{2}+\frac{n(n-1)(n-2)}{3! }a^{n-3}b^{3}+{2}[/tex] part a: determine the first term of the binomial expansion (x+y)^4. part b: determine the second term of the binomial expansion (x + y)^4. part c: determine the third term of the binomial expansion (x + y)^4. part d: determine the fourth term of the binomial expansion (x + y)^4. part e: determine the fifth term of the binomial expansion (x + y)^4. part f: write your answer in standard form. using answers from parts a through e, enter the expanded form of the binomial expression (x + y)^4.
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Mathematics, 02.07.2019 09:00, bnnn
Use the binomial theorem to expand the binomial(simple steps). (d-4b)^3 urgent needed
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Mathematics, 02.09.2019 06:50, jeurycruz15p6vpch
Keep in mind: this is a study of the binomial theorem. the question is; without actually writing the formula, explain how to expand (x + 3)7 using the binomial theorem.
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Mathematics, 28.10.2019 23:31, Aidanme25
Use the binomial theorem to expand the following binomial expressions. a. (1 + √2)^5 b. (1 + i)^9 c. (1 − π)^5 (hint: 1 − π = 1 + (−π d. (√2 + i)^6 e. (2 − i)^6
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