The View V, or distance in miles, that one can see to the horizon from a height h, in feet. is given by V = 1.334%. in] Find the rate of change of Vwith respect to h. b) How far can one see to the horizon from an airplane window at a height of 10,000 it? c] Find the rate of change at h =10,000. d) Explain the meaning of your answers to parts (a) and (c). E} a]%[1.384'h) =:| (Type an exact answer, using radicals as needed.) b) One can see I miles from an airp ane window at a height of 10,000 it. (Type an integer or a decimal.) c] The rate of change at h = 10,000 is mitit. (Round to four decimal places as needed.) d) Explain the meaning of your answers to parts (a) and (c). Choose the correct answer below. 0 A. The rate of change of V with respect to h is the slope of the line tangent to U at h. Therefore, the amount found in part (c) is the slope of the function V. O B. The rate of change of V with respect to h is the slope of the line tangent to V at h. Therefore, the amount found in part (c) is the slope of the line tangent to V at h= 10,000. 0 C. The rate of change of V with respect to h is the slope of the line secant to U at h. Therefore, the amount found in part (c) is the slope of the line secant to V at h =10,000