1.(x²+y²)(x²-y²)-(x+y)²(x-y)²,其中x=4,y=1/4
2个回答
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1.
原式= (x²+y²)(x²-y²) - (x²-y²)² = (x²-y²)(x²+y² - x² + y²) = 2y²(x²-y²) = 2(1/4)²[4² - (1/4)²]
= 255/128
2. 原题不清楚,假定为(2a - b/2)(b/2 + 2a)(b²/4 + 4a²)
= (4a² -b²/4)(4a² + b²/4)
= 16a^4 -b^4/16
= 16(-1)^4 - (-2)^4/16
= 16 - 1
= 15
原式= (x²+y²)(x²-y²) - (x²-y²)² = (x²-y²)(x²+y² - x² + y²) = 2y²(x²-y²) = 2(1/4)²[4² - (1/4)²]
= 255/128
2. 原题不清楚,假定为(2a - b/2)(b/2 + 2a)(b²/4 + 4a²)
= (4a² -b²/4)(4a² + b²/4)
= 16a^4 -b^4/16
= 16(-1)^4 - (-2)^4/16
= 16 - 1
= 15
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1.(x²+y²)(x²-y²)-(x+y)²(x-y)²
=x^4-y^4-[(x+y)(x-y)^2
=x^4-y^4-x^2+2x^4y^2-y^4
=2x^2y^2
=2*(4*1/4)^2
=2
2.(2a-1/2b)(1/2b+2a)(1/4b²+4a²)
=(4a^2-1/4b^2)(1/4b²+4a²)
=16a^4-1/16b^4
=16*1-1/16*16
=15
=x^4-y^4-[(x+y)(x-y)^2
=x^4-y^4-x^2+2x^4y^2-y^4
=2x^2y^2
=2*(4*1/4)^2
=2
2.(2a-1/2b)(1/2b+2a)(1/4b²+4a²)
=(4a^2-1/4b^2)(1/4b²+4a²)
=16a^4-1/16b^4
=16*1-1/16*16
=15
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