Question

(25x)^6*5x^15 --------------------= -160 (125x)^16

Answer 1

X=-156250 и корень из 5

Answer 2

To simplify the expression, let's break it down step by step:

Step 1: Expand the numerator and denominator. (25x)^6 * 5x^15 = (25^6 * x^6) * (5 * x^15) = 15625x^6 * 5x^15

Step 2: Combine the exponents of x in the numerator. 15625x^6 * 5x^15 = 15625 * 5 * x^(6 + 15) = 78125x^21

Step 3: Expand the denominator. (125x)^16 = (125^16 * x^16) = 152587890625x^16

Step 4: Simplify the expression. 78125x^21 / (152587890625x^16) = 78125 / 152587890625 * x^(21 - 16) = 0.0005118583x^5

Therefore, the simplified expression is 0.0005118583x^5.