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視頻 BV1wU4y1Y7UG 提到的定理 證明

2021-07-18 12:01 作者:Mynasty  | 我要投稿

BV1wU4y1Y7UG


cos2θ1sin2θ2

=(1-sin2θ1)sin2θ2

=cos2θ1(1-cos2θ2)

sin2θ2-sin2θ1sin2θ2

=cos2θ1-cos2θ1cos2θ2

sin2θ1+sin2θ2-sin2θ1sin2θ2

=sin2θ1+cos2θ1-cos2θ1cos2θ2

sin2θ1+sin2θ2-sin2θ1sin2θ2

=1-cos2θ1cos2θ2

(sin2θ1+sin2θ2-sin2θ1sin2θ2)

/(sin2θ1sin2θ2)

=(1-cos2θ1cos2θ2)

/(sin2θ1sin2θ2)

(sin2θ1+sin2θ2)/(sin2θ1sin2θ2)-1

=1/(sin2θ1sin2θ2)-1/(tan2θ1tan2θ2)

(sin2θ1+sin2θ2)/(sin2θ1sin2θ2)-1

-2/(tanθ1tanθ2)cosα-cos2θ)

=1/(sin2θ1sin2θ2)-1/(tan2θ1tan2θ2)

-2/(tanθ1tanθ2)cosα-cos2θ)

(sin2θ1+sin2θ2)/(sin2θ1sin2θ2)-1

-2/(tanθ1tanθ2)cosα-cos2θ

=1/(sin2θ1sin2θ2)

-(1/(tanθ1tanθ2)+cosα)2

(sin2θ1+sin2θ2)/(sin2θ1sin2θ2)-1

-2cosθ1cosθ2/(sinθ1sinθ2)cosα-cos2θ

=1/(sin2θ1sin2θ2)

-(1/(tanθ1tanθ2)+cosα)2

(sin2θ1+sin2θ2)/(sin2θ1sin2θ2)-1

-2√(cos2θ1cos2θ2/(sin2θ1sin2θ2))cosα-cos2θ

=1/(sin2θ1sin2θ2)

-(1/(tanθ1tanθ2)+cosα)2

(sin2θ1+sin2θ2)/(sin2θ1sin2θ2)-1

-2√((1-sin2θ1)(1-sin2θ2)/(sin2θ1sin2θ2))cosα-cos2θ

=1/(sin2θ1sin2θ2)

-(1/(tanθ1tanθ2)+cosα)2

1/sin2θ1+1/sin2θ2-2

-2√((1/sin2θ1-1)(1/sin2θ2-1))cosα+sin2α

=1/(sin2θ1sin2θ2)

-(1/(tanθ1tanθ2)+cosα)2

a2/sin2α

(1/sin2θ1+1/sin2θ2-2

-2√((1/sin2θ1-1)(1/sin2θ2-1))cosα+sin2α)

=a2/sin2α

(1/(sin2θ1sin2θ2)

-(1/(tanθ1tanθ2)+cosα)2)

(a2/sin2θ1+a2/sin2θ2-2a2

-2√((a2/sin2θ1-a2)(a2/sin2θ2-a2))cosα)/sin2α+a2

=a2/sin2α

(1/(sin2θ1sin2θ2)

-(1/(tanθ1tanθ2)+cosα)2)

R2

=((2a/(2sinθ1))2-a2+(2a/(2sinθ2))2-a2

-2√(((2a/(2sinθ1))2-a2)(2a/(2sinθ2))2-a2))cosα)/sin2α+a2

=a2/sin2α

(1/(sin2θ1sin2θ2)

-(1/(tanθ1tanθ2)+cosα)2)

R

=a/sinα

√(1/(sinθ1sinθ2)2

-(1/(tanθ1tanθ2)+cosα)2)

得證


視頻 BV1wU4y1Y7UG 提到的定理 證明的評論 (共 條)

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