(2x³ 3y) Drag an expression or value into each box to correctly complete the statements. How can you use Pascal's triangle to expand From Pascal's triangle, use the coefficients in the expansion. for the leading factors of the terms By correctly applying the changes in powers in successive terms, you can determine that the expansion is

College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter9: Sequences, Probability And Counting Theory
Section9.6: Binomial Theorem
Problem 48SE: Find (nk1)+(nk) and write the answer as a binomial coefficient in the form (nk) . Prove it. Hint:Use...
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(2x³ – 3y) ₂
Drag an expression or value into each box to correctly complete the statements.
How can you use Pascal's triangle to expand
From Pascal's triangle, use the coefficients ¦
in the expansion.
for the leading factors of the terms
By correctly applying the changes in powers in successive terms, you can determine that the expansion is
8x³ - 36x²y + 54xy² 8x⁹ – 36x6y + 54x³y²
8x⁹ +36x³y + 54x³y²
14641
1331 15 10 10 5 1
- 27y³
Transcribed Image Text:(2x³ – 3y) ₂ Drag an expression or value into each box to correctly complete the statements. How can you use Pascal's triangle to expand From Pascal's triangle, use the coefficients ¦ in the expansion. for the leading factors of the terms By correctly applying the changes in powers in successive terms, you can determine that the expansion is 8x³ - 36x²y + 54xy² 8x⁹ – 36x6y + 54x³y² 8x⁹ +36x³y + 54x³y² 14641 1331 15 10 10 5 1 - 27y³
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