Find Kmax with given numerical quantities

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Homework Help Overview

The discussion revolves around calculating K(max) using given numerical quantities, specifically involving Planck's constant and a frequency. The problem is situated within the context of quantum mechanics.

Discussion Character

  • Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • Participants explore the calculation of K(max) and question the consistency of units in the expression provided. There is an attempt to clarify the proper interpretation of the quantities involved.

Discussion Status

Some participants have pointed out potential errors in the original poster's calculations and assumptions regarding unit consistency. There is an ongoing exploration of the correct interpretation of the constants involved, with no explicit consensus reached yet.

Contextual Notes

Participants note that the original expression may contain a typo regarding the units, suggesting that the frequency should be expressed in terms of s-1 instead of s.

xpaulinabearx
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Homework Statement



K(max) = (6.63x10^-34 J s)(7.09x10^14s) - 2.17x10^-19J
solve for kmax

Homework Equations



none?

The Attempt at a Solution


K = (6.63x10^-34 J s)(7.09x10^14 s) - (2.17x10^-19 J)
K = (6.63)(7.09)(10^-34)(10^14) J s^2 - (2.17x10^-19 J)
K = (47.0067)(10^-24) J s^2 - (2.17x10^-19 J)
K = (4.70067x10^-23) J s^2 - (2.17x10^-19 J)
K = J [ (4.70067x10^-23) s^2 - (2.17x10^-19) ]
K = J (10^-19) [ (4.70067x10^-4) s^2 - 2.17 ]
 
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-34+14 = ? (It's not -24.)
 
oh shoot, stupid mistake! haha, thanks for the catch!
 
xpaulinabearx said:

Homework Statement



K(max) = (6.63x10^-34 J s)(7.09x10^14s) - 2.17x10^-19J
solve for kmax

The expression doesn't make sense from the outset: the units being added are not consistent.
(J*s)*s = J*s2, which is not the same as J alone, so these items cannot be added together meaningfully.

Perhaps the first item should be (6.63x10-34 J s-1) ?
 
The first constant is Planck's constant, which does have units of J s. The second quantity is supposed to be a frequency, with units of s-1. Probably just a typo on the OP's part.
 

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