Mathematics: Flying fish use their pectoral fins like airplane wings to glide through the air. suppose a flying fish reaches a maximum height of 5 ft after flying a horizontal distance of 33 ft. write a quadratic function y=a(x-h)^2+k that models the flight path assuming the fish leaves the water at (0,0). describe how the changing value of a,h, or k affects the flight path

Flying fish use their pectoral fins like airplane

Ответ:

xojade

12.03.2022

Mathematics

Equation: $y= -0.00459*(x-33)^{2} + 5$

Step-by-step explanation:

Using the value as height in axis y, and horizontal distance in axis x

$y=a*(x-h)^{2}+k\\ h=33\\k=5\\y=a*(x-33)^{2}+5$

X=0, Y=0

$y=a*(x-33)^{2}+5\\ 0=a*(0-33)^{2}+5\\a=-\frac{5}{33^{2} } =-0.00459$

In the figure can see the motion of the fish while flying like airplane

Flying fish use their pectoral fins like airplane wings to glide through the air. suppose a flying f

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Ответ:

Raymond123

30.01.2022

Mathematics

answer: hello! you solve this algebraically3(x - 5) + 7x = 65distribute the 33x - 15 + 7x = 65combine like terms10x - 15 = 65add both sides by 1510x = 80divide both sides by 10x = 8the answer is 8hope this

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