...Coefficients in the Orders in which y is not found, and the Denominator is the Difference of the Products of the oppofite Coefficients taken from the Orders that involve the two unknown Quantities. For, from the firft Equation, it is plain that . , f — by ax—c — by . . and #= — * A From the...

...coefficients in the orders in which у is not found, and the denominator is the difference of the producb of the' oppofite coefficients taken from the orders that involve the two unknown quantities^ For, from the firft equation, it is plain that / i c—by ax = с -*- by . . and x = -. J a from the...

...Coefficients in the Order, 4n which у is not found, and the Denominator is the Difference of the Produñs of the oppofite Coefficients taken from the Orders...fame unknown Quantity in the different Equations, as «Tand ¿ Coefficients are oppofite when they affea the Afferent unknown Quantities in the different...

...Coefficients in the orders in which y is not found, and the denominator is the difference of the products of the oppofite coefficients taken from the orders that involve the two unknown quantities. For, from the firft equation, it is plain that ax — c — h,. and x = .'~*-t a ' from the zd, dx—f—...

...order in which y is not found, and the denominator is the difference of the products of the opposite coefficients taken from the orders that involve the two unknown quantities. Coefficients are of the same order which either affect no unknown quantity, as c anil ci ; or the same unknown quantity in...

...order in which y is not found, and the denominator is the difference of the products of the opposite coefficients taken from the orders that involve the two unknown quantities. Coefficients are of the same order which either affect no unknown quantity, as c and c'; or the same unknown quantity in the...