The function m(L)=0.00001L3 gives the mass m in kilograms of a red snapper of length L centimeters. Determine the function that gives the length L in centimeters of a red snapper as a function of its mass m in kilograms. Then find the length of a four-year-old snapper that weights about 1.5 kilograms. Round to the nearest whole number. A. The function is L(m)=^3√100,000m. The length of a four-year-old snapper that weights about 1.5 kilograms is about 74 centimeters
B. The function is L(m)=^3√10,000m. The length of a four-year-old snapper that weights about 1.5 kilograms is about 34 centimeters.
C. The function is L(m)=^3√10,000m. The length of a four-year-old snapper that weights about 1.5 kilograms is about 25 centimeters
D. The function is L(m)=^3√100,000m. The length of a four-year-old snapper that weights about 1.5 kilograms is about 53 centimeters

Answer:   i) both minima have the same x-value: 4ii) the minimum of the graph is greater thant the minumum of the function x² - 8x + 7.explanation: the second function is missing. i found it. it is given by a graph and i attache it.1) the two functions whose minima need to be compared are: a) f(x) = x² - 8x + 7, andb) the graph attached.2) the minimum of f(x) = x² - 8x + 7, may be found if you complete squares. and the minimum of the other function is read directly in the graph.3) complete squares for x² - 8x + 7.i) (x² - 8x + 16) - 16 + 7ii) (x - 4)² - 94) compare with the vertex form equation of the parabola: a(x - h)² + k, where the vertex is (h, k).∴ vertex = minimum = (4, -9)5) in the graph it is shown the vertex as (4, - 4).6) now you can answer: i) both minima have the same x-value: 4ii) the function x² - 8x + 7 has minimum equal to - 9, and the graph has minimum equal to - 4, so the minimum of the graph is greater.