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Given-that-x-xi-n-1-and-y-yi-n-2-show-that-x-c-n-1-x-n-2-y-n-1-n-2-




Question Number 42058 by Rio Michael last updated on 17/Aug/18
Given that  x^� = ((Σxi)/n_1 )   and y^� = ((Σyi)/n_2 )  show that    x_c ^� = ((n_1 (x^� ) + n_2 (y^� ))/(n_1 +n_2 ))
Giventhatx¯=Σxin1andy¯=Σyin2showthatx¯c=n1(x¯)+n2(y¯)n1+n2
Answered by tanmay.chaudhury50@gmail.com last updated on 17/Aug/18
n_1 x^− =x_1 +x_2 +...+x_n_1    n_2 y^− =y_1 +y_2 +...+y_n_2    ((x_1 +x_2 +...+x_n_1  +y_1 +y_2 +...y_n_2  )/(n_1 +n_2 ))  =((n_1 x^− +n_2 y^− )/(n_1 +n_2 ))
n1x=x1+x2++xn1n2y=y1+y2++yn2x1+x2++xn1+y1+y2+yn2n1+n2=n1x+n2yn1+n2

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