Multiply the two binomials (2x+2)(4x-1)= term of trie secondu DInomia.B. The student multiplied the first terms of eachterm of the second binomial.OC. The student multiplied the first terms of eachsecond term of the second binomial.O D. The student multiplied each term of the first Ethe first term of the second binomial.Multiply the two binomials.(2x + 2)(4x-1) =(Simplify your answer.)VideoTextbookGet more help

The objective is to multiply two binomials.

Answered: Multiply the two binomials…

Algebra and Trigonometry (MindTap Course List)

4th Edition

ISBN:9781305071742

Author:James Stewart, Lothar Redlin, Saleem Watson

Publisher:James Stewart, Lothar Redlin, Saleem Watson

Chapter13: Sequences And Series

Section13.CR: Chapter Review

Problem 12CC

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Similar questions

Use the Binomial Theorem to write the first three terms of (2a+b)17.
Many trinomials of the form x2+bx+c factor into the product of two binomials (x+m)(x+n) . Explain how you find the values of m and n.
Factor: 8n(n4)+5(n4) .
Self Check Use the Binomial Theorem to expand (3x2y)4.
Watermelon drop A springtime tradition at the University of California San Diego is the Watermelon Drop, where a watermelon is dropped from the seventh story of Urey Hall. (a) The binomial 16t2+80 gives the height of the watermelon t seconds after it is dropped. Factor the greatest common factor from this binomial. (b) If the watermelon is thrown down with initial velocity 8 feet per second, its height after t seconds is given by the trinomial 16t28t+80 . Completely factor this trinomial.
DISCUSS • DISCOVER: Why ls (;) the Same as C(n,r)? This explains why binomial coefficients (;) that appear in expansion of (x + y)" are the same as C(n, r). num-bar Of ways of choosing r objects from n objects. first. Note that expanding a binomial using only the Distributive property gives (x+y)2=(x+y)(x+y) =(x+y)x+(x+y)y =xx+xy+yx+yy (x+y)3=(x+y)x+(xx+xy+yx+yy) =xxx+xxy+xyx+xyy+yxx +yxy+yyx+yyy (a) Expand (x+y)5 using only the Distributive Property. (b) Write all that the term represents x2y3 . These are all the terms that contain two x' s and three y's. (C) Note that tie two x's appear in all possible positions. Conclude that the number of terms that represent x2y3 is C (5,2) (d) In general, explain why (;) in the Binomial theorem is the same as C(n, r).

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