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-y=8\times 0.713557^{3}-2\times 0.713557^{2}-7\times 0.713557+3
Consider the first equation. Insert the known values of variables into the equation.
-y=8\times 0.363317245394419693-2\times 0.713557^{2}-7\times 0.713557+3
Calculate 0.713557 to the power of 3 and get 0.363317245394419693.
-y=2.906537963155357544-2\times 0.713557^{2}-7\times 0.713557+3
Multiply 8 and 0.363317245394419693 to get 2.906537963155357544.
-y=2.906537963155357544-2\times 0.509163592249-7\times 0.713557+3
Calculate 0.713557 to the power of 2 and get 0.509163592249.
-y=2.906537963155357544-1.018327184498-7\times 0.713557+3
Multiply -2 and 0.509163592249 to get -1.018327184498.
-y=1.888210778657357544-7\times 0.713557+3
Subtract 1.018327184498 from 2.906537963155357544 to get 1.888210778657357544.
-y=1.888210778657357544-4.994899+3
Multiply -7 and 0.713557 to get -4.994899.
-y=-3.106688221342642456+3
Subtract 4.994899 from 1.888210778657357544 to get -3.106688221342642456.
-y=-0.106688221342642456
Add -3.106688221342642456 and 3 to get -0.106688221342642456.
y=\frac{-0.106688221342642456}{-1}
Divide both sides by -1.
y=\frac{-106688221342642456}{-1000000000000000000}
Expand \frac{-0.106688221342642456}{-1} by multiplying both numerator and the denominator by 1000000000000000000.
y=\frac{13336027667830307}{125000000000000000}
Reduce the fraction \frac{-106688221342642456}{-1000000000000000000} to lowest terms by extracting and canceling out -8.
y=\frac{13336027667830307}{125000000000000000} x=0.713557
The system is now solved.