Two gases X and Y are found in the atmosphere in only trace amounts because they decompose quickly. When exposed to ultraviolet light the half-life of X is 15. min, while that of Y is 1.00 h. Suppose an atmospheric scientist studying these decompositions fills a transparent 10.0 L flask with X and Y and exposes the flask to UV light. Initially, the partial pressure of X is 2.0 times greater than the partial pressure of Y. As both gases decompose, will the partial pressure of X ever fall below the partial pressure of Y? If you said yes, calculate the time it takes the partial pressure of X to fall below the partial pressure of Y. Round your answer to 2 significant digits. ○ yes O no 5 min

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Two gases X and Y are found in the atmosphere in only trace amounts because they decompose quickly. When exposed to ultraviolet light the
half-life of X is 15. min, while that of Y is 1.00 h. Suppose an atmospheric scientist studying these decompositions fills a transparent 10.0 L flask
with X and Y and exposes the flask to UV light. Initially, the partial pressure of X is 2.0 times greater than the partial pressure of Y.
As both gases decompose, will the partial pressure of Xever fall
below the partial pressure of Y?
○ yes
x10
O no
If you said yes, calculate the time it takes the partial pressure of X
to fall below the partial pressure of Y. Round your answer to 2
significant digits.
min
☐ ☐
Transcribed Image Text:Two gases X and Y are found in the atmosphere in only trace amounts because they decompose quickly. When exposed to ultraviolet light the half-life of X is 15. min, while that of Y is 1.00 h. Suppose an atmospheric scientist studying these decompositions fills a transparent 10.0 L flask with X and Y and exposes the flask to UV light. Initially, the partial pressure of X is 2.0 times greater than the partial pressure of Y. As both gases decompose, will the partial pressure of Xever fall below the partial pressure of Y? ○ yes x10 O no If you said yes, calculate the time it takes the partial pressure of X to fall below the partial pressure of Y. Round your answer to 2 significant digits. min ☐ ☐
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