[tex] \huge \mathtt { Answer :}[/tex]
B. Simplify
1.) 82x - 2
2.) 8a³ + 9a² - 80a - 90
3.) -12p⁴ + 64p³ + 16p²
Solution and C.☟
[tex] \huge \color{red}{❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉}[/tex]
1.) 82x - 2
Solution :
》Simplify or Expand☟
[tex]{6( 7x + 5 ) + 4( 10x - 8 )}[/tex]
Apply the diatributive property = [tex]{6( 7x + 5 )}[/tex] ☟
[tex]{(6 × 7x + 6 × 5) + 4( 10x - 8)}[/tex]
Apply the diatributive property = [tex]{4( 10x - 8 )}[/tex]☟
[tex]{(6 × 7x + 6 × 5) + (4 × 10x - 4 × 8)}[/tex]
Multiply the monomials.= [tex]{4 × 10x}[/tex]
[tex]{(6 × 7x + 6 × 5) + (40x - 4 × 8)}[/tex]
Multiply the monomials.= [tex]{6 × 7x}[/tex]
[tex]{( 42x + 6 × 5) + 40x - 4 × 8}[/tex]
Calculate the product or quotient = [tex]{6 × 5}[/tex]
[tex]{( 42x + 30) + 40x - 4 × 8}[/tex]
Calculate the product or quotient = [tex]{4 × 8}[/tex]
[tex]{( 42x + 30) + 40x - 32}[/tex]
Reorder and gutter like terms
[tex]{( 42x + 40x) + (30 - 32)}[/tex]
Collect coefficients of like terms
[tex]{( 42 + 40) + x + (30 - 32)}[/tex]
"Now calculate the sum or difference"
Final answer : 82x - 2
2.) 8a³ + 9a² - 80a - 90
Solution :
》Simplify or Expand☟
[tex]{a²(8a + 9) - 10(8a + 9)}[/tex]
Apply the diatributive property =a²(8a + 9)☟
[tex]{(a² × 8a + a² × 9) - 10(8a + 9)}[/tex]
Apply the diatributive property =10(8a + 9)☟
[tex]{(a² × 8a + a² × 9) - (10 × 8a - 10 × 9)}[/tex]
Multiply the monomials.= a² × 8a
[tex]{(8a³ + a² × 9) - (10 × 8a - 10 × 9)}[/tex]
Multiply the monomials.= a² × 9
[tex]{(8a³ + 9a²) - (10 × 8a - 10 × 9)}[/tex]
Multiply the monomials.= -10 × 8a
[tex]{(8a³ + 9a²) - (80a - 10 × 9)}[/tex]
Calculate the product or quotient = 10 × 9
[tex]{(8a³ + 9a²) - (80a - 90)}[/tex]
Final answer : 8a³ + 9a² - 80a - 90
3.) -12p⁴ + 64p³ + 16p²
na tamad nako pakita ung solution
[tex] \huge \color{red}{❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉}[/tex]
C. Complete the table
1.) Quotient = 13 Remainder = 0
2.) Quoteint = 4x+4 Remainder = 10
3.) Quotient = 2x-10 Remainder = 6
[tex] \huge \color{red}{❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉❉}[/tex]
Hope it helps:)
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