multiply the following binomial expression
(3/2x²+2/3y³) and (2x²-3y²)
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Step-by-step explanation:
multiply the following binomial expression
(3/2x²+2/3y³) and (2x²-3y²)
(6xy) × (-3x²y³)
= {6 × (-3)} × {xy × x²y³}
= -18x1+2 y1+3
= -18x³y⁴.
(-3x²y) × (4x²y - 3xy² + 4x - 5y)
= (-3x²y) × (4x²y) + (-3x²y) × (-3xy²) + (-3x²y) × (4x) + (-3x²y) × (-5y)
= -12x⁴y² + 9x³y³ - 12x³y + 15x²y².
(7ab²) × (-4a²b) × (-5abc)
= {7 × (-4) × (-5)} × {ab² × a²b × abc}
= 140 a1+2+1 b2+1+1 c
= 140a⁴b⁴c.
5a²b² × (3a² - 4ab + 6b²)
= (5a²b²) × (3a²) + (5a²b²) × (-4ab) + (5a²b²) × (6b²)
= 15a⁴b² - 20a³b³ + 30a²b⁴.
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