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The transformation of [M2 + (√ 2) N2] / [M1 + (√ 2) N1] forms a + √ 2B
[m2+（√2）n2]/[m1+（√2）n1]
=[m2+（√2）n2][m1-（√2）n1]/[m1+（√2）n1][m1-（√2）n1]
=(m1m2-m2n1√2+m1n2√2-2n1n2)/(m1^2-2n1^2)
=(m1m2-2n1n2+(m1n2-m2n1)√2)/(m1^2-2n1^2)
=(m1m2-2n1n2)/(m1^2-2n1^2) +√2(m1n2-m2n1)/(m1^2-2n1^2)
Where a = (m1m2-2n1n2) / (M1 ^ 2-2n1 ^ 2) B = (m1n2-m2n1) / (M1 ^ 2-2n1 ^ 2)
RELATED INFORMATIONS
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