180 = C * A
20 = C *A^3
Note that if we divide the first by A on both sides, we have 180 / A = C ......and substituting this into the second thing, we have
20 = (180 / A ) A^3
20 = (180) A ^2 divide both sides by 180
20/180 = 1/9 = A^2 taking the square root of both sides, we have
A = ±(1 / 3)
Therefore, C = 180 / ±(1 / 3) = ±540
Thus, the solutions for (A, C) are (1/3 , 540) and (-1/3, -540)
180 = C * A
20 = C *A^3
Note that if we divide the first by A on both sides, we have 180 / A = C ......and substituting this into the second thing, we have
20 = (180 / A ) A^3
20 = (180) A ^2 divide both sides by 180
20/180 = 1/9 = A^2 taking the square root of both sides, we have
A = ±(1 / 3)
Therefore, C = 180 / ±(1 / 3) = ±540
Thus, the solutions for (A, C) are (1/3 , 540) and (-1/3, -540)