Marine biology. The intensity of light entering water is reduced according to the exponential equation I = I 0 e − k d where I is the intensity d feet below the surface, I 0 is the intensity at the surface, and k is the coefficient of extinction. Measurements in the Sargasso Sea have indicated that half of the surface light reaches a depth of 73.6 feet. Find k (to five decimal places), and find the depth (to the nearest foot) at which 1 % of the surface light remains.
Marine biology. The intensity of light entering water is reduced according to the exponential equation I = I 0 e − k d where I is the intensity d feet below the surface, I 0 is the intensity at the surface, and k is the coefficient of extinction. Measurements in the Sargasso Sea have indicated that half of the surface light reaches a depth of 73.6 feet. Find k (to five decimal places), and find the depth (to the nearest foot) at which 1 % of the surface light remains.
Solution Summary: The author calculates the value of k and the depth at which 1% of surface light remains when the intensity of the light entering the water is reduced.
Marine biology. The intensity of light entering water is reduced according to the exponential equation
I
=
I
0
e
−
k
d
where
I
is the intensity
d
feet below the surface,
I
0
is the intensity at the surface, and
k
is the coefficient of extinction. Measurements in the Sargasso Sea have indicated that half of the surface light reaches a depth of
73.6
feet. Find
k
(to five decimal places), and find the depth (to
the nearest foot) at which
1
%
of the surface light remains.
3. Solve the inequality and give your answer in interval notation. Be sure to show all your work,
and write neatly so your work is easy to follow. (4 points)
2|3x+12 ≥ 18
-
2. In words, interpret the inequality |x8|> 7 the same way I did in the videos. Note: the words
"absolute value" should not appear in your answer! (2 points)
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