If d, e, f, and g are positive numbers satisfying e-5858 = d10, and1f381f38 = g6, what is (ef)-1818 in terms of d and g?(A) dg(B) (dg) -1818(C) d2g2(D) d10g6(E) g6d
Question
If d, e, f, and g are positive numbers satisfying e-5858 = d10, and1f381f38 = g6, what is (ef)-1818 in terms of d and g?(A) dg(B) (dg) -1818(C) d2g2(D) d10g6(E) g6d
Solution
Given the equations e - 5858 = d10 and 1f381f38 = g6, we can rewrite them as e = d10 + 5858 and g = 1f381f38/6.
Now, we need to find (ef) - 1818 in terms of d and g.
First, let's substitute e and g into the equation:
(ef) - 1818 = ((d10 + 5858)f - 1818)
Since we don't have a value for f, we can't simplify this any further. Therefore, the answer is not in the given options (A) dg, (B) (dg) -1818, (C) d2g2, (D) d10g6, (E) g6d.
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