解1é¢
åå¼=(3x²)³Ã(4y³)²Ã·(6xy)³Ã3x
=3³Ã(x²)³Ã4²Ã(y³)²Ã·(6³Ãx³Ãy³)Ã3x
=27Ãx^(2Ã3)Ã16Ãy^(3Ã2)÷216÷x³Ã·y³Ã3x
=27Ãx^6Ã16Ãy^6÷216÷x³Ã·y³Ã3x
=(27Ã16÷216Ã3)Ã(x^6÷x³Ãx)Ã(y^6÷y³)
=6Ãx^(6-3+1)Ãy^(6-3)
=6x^4y³
解2é¢
åå¼=48m^5n^6p^4÷(-8mn³np)
=48Ãm^5Ãn^6Ãp^4÷(-8mn^4p)
=48÷(-8)Ã(m^5÷m)Ã(n^6÷n^4)Ã(p^4÷p)
=-6Ãm^(5-1)Ãn^(6-4)Ãp^(4-1)
=-6m^4n²p³
解3é¢
åå¼=[5xy²(x²-3xy)-3x²y³]÷(2x²y²)
=(5xy²Ãx²-5xy²Ã3xy-3x²y³)÷(2x²y²)
=(5x³y²-15x²y³-3x²y³)÷(2x²y²)
=(5x³y²-18x²y³)÷(2x²y²)
=5x³y²Ã·(2x²y²)-18x²y³Ã·(2x²y²)
=(5÷2)Ã(x³Ã·x²)Ã(y²Ã·y²)-(18÷2)Ã(x²Ã·x²)Ã(y³Ã·y²)
=2.5Ãx^(3-2)Ã1-9Ã1Ãy^(3-2)
=2.5x-9y
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