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= 12x4 + 20x2 = 6x3 + 7x2 – x = – 16x5 + 72x4 = 24x3 – 6x2 + 48x

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Presentation on theme: "= 12x4 + 20x2 = 6x3 + 7x2 – x = – 16x5 + 72x4 = 24x3 – 6x2 + 48x"— Presentation transcript:

1 = 12x4 + 20x2 = 6x3 + 7x2 – x = – 16x5 + 72x4 = 24x3 – 6x2 + 48x
Simplify the following expressions. 1) 4x2( 3x ) = 12x x2 = 6x x2 – x 2) x( 6x x – 1 ) = – 16x x4 3) – 8x3( 2x2 – 9x ) 4) 6x( 4x2 – x ) = 24x3 – 6x x = 10x x3 – 12x2 5) 2x2( 5x2 + x – 6 )

2 13.05 Multiplying Binomials

3 Remember that a binomial has 2 terms.
x + 6 4x – 7 To multiply binomials, multiply each term in the 1st binomial by the entire 2nd binomial. ( a + b )( c + d ) = a ( c + d ) + b ( c + d ) = ac + ad + bc + bd Combine any like terms and write the polynomial in descending order.

4 ( a + b )( c + d ) = a ( c + d ) + b ( c + d )
( x )( x ) x ( x ) ( x ) x x + 3x x x ( x – 5 )( x ) x ( x ) – 5 ( x ) x x – 5x – 40 x x – 40

5 ( a + b )( c + d ) = a ( c + d ) + b ( c + d )
( 2x )( 3x ) 2x ( 3x ) ( 3x ) 6x x x 6x x ( x – 4 )( 8x – 1 ) x ( 8x – 1 ) – 4 ( 8x – 1 ) 8x2 – 1x – 32x + 4 8x2 – 33x + 4

6 Try This: ( a + b )( c + d ) = a ( c + d ) + b ( c + d ) (x )(x – 5 ) x ( x – 5 ) + 3 ( x – 5 ) x2 – 5x + 3x – 15 x2 – 2x – 15 ( 2x – 1 )( 5x – 2 ) 2x ( 5x – 2 ) – 1 ( 5x – 2 ) 10x2 – 4x – 5x + 2 10x2 – 9x + 2


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