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29 Oct 2018, 22:12
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C
Be sure to select an answer first to save it in the Error Log before revealing the correct answer (OA)!
Difficulty:
35%
(medium)
Question Stats:
72% (01:21) correct
28%
(01:35)
wrong
based on 114
sessions
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An empty, cube-shaped swimming pool is filled part way with x cubic feet of water. It is then filled the rest of the way with y cubic feet of chlorine. Which of the following, in feet, expresses the depth of the swimming pool?
A. \(x + y\)
B. \(\frac{x + y}{3}\)
C. \(\sqrt[3]{x + y}\)
D. \((x + y)^3\)
E. \(\frac{\sqrt[3]{x+y}}{3}\)
A. \(x + y\)
B. \(\frac{x + y}{3}\)
C. \(\sqrt[3]{x + y}\)
D. \((x + y)^3\)
E. \(\frac{\sqrt[3]{x+y}}{3}\)
Archit3110
Major Poster
Updated on: 30 Oct 2018, 01:32
Originally posted by Archit3110 on 30 Oct 2018, 00:50.
Last edited by Archit3110 on 30 Oct 2018, 01:32, edited 1 time in total.
Last edited by Archit3110 on 30 Oct 2018, 01:32, edited 1 time in total.
Kudos
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An empty, cube-shaped swimming pool is filled part way with x cubic feet of water. It is then filled the rest of the way with y cubic feet of chlorine. Which of the following, in feet, expresses the depth of the swimming pool?
A. x+yx+y
B. x+y3x+y3
C. x+y‾‾‾‾‾√x+y
D. (x+y)3(x+y)3
E. x+y‾‾‾‾√33x+y33
Depth of the cube pool would be equal to the volume of the cube, given that the cube is filled first with x ft3 water and then yft3 of chlorine hence total volume would be ( x+y)^(1/3), option C
A. x+yx+y
B. x+y3x+y3
C. x+y‾‾‾‾‾√x+y
D. (x+y)3(x+y)3
E. x+y‾‾‾‾√33x+y33
Depth of the cube pool would be equal to the volume of the cube, given that the cube is filled first with x ft3 water and then yft3 of chlorine hence total volume would be ( x+y)^(1/3), option C
30 Oct 2018, 01:24
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Hi,
Archit3110
Why do you say "Depth of the cube pool would be equal to the volume of the cube"?
Shouldn't the depth be cube root of the volume? Considering V= S(cube) so S= V^1/3
What am I missing? Shouldn't the answer be (x+y)^1/3 ?? I can't find that in the options.
chetan2u Gladiator59 generis
Archit3110
Why do you say "Depth of the cube pool would be equal to the volume of the cube"?
Shouldn't the depth be cube root of the volume? Considering V= S(cube) so S= V^1/3
What am I missing? Shouldn't the answer be (x+y)^1/3 ?? I can't find that in the options.
chetan2u Gladiator59 generis
