In exercise 3.3 you are asked to confirm that letting in the expression for Mthick reproduces the Mthin.
Which of the following correctly checks for this (and returns True assuming Mthick and Mthin are correctly defined)?

Note there may be more than one correct answer, you only need to find one however.

Question

In exercise 3.3 you are asked to confirm that letting    in the expression for Mthick reproduces the Mthin.   
 Which of the following correctly checks for this (and returns True assuming Mthick and Mthin are correctly defined)? 
  
 Note there may be more than one correct answer, you only need to find one however.

Accepted Answer

Simplify[Mthin == Mthick /. h -> 0]

Answer

Mthin == Mthick /. h -> 0

Answer

Limit[Mthick, h -> 0] == Mthin

Answer

Limit[Mthick == Mthin, h -> 0]

Answer

Limit[Mthick, h -> 0] = Mthin

Answer

Simplify[Mthin] == Simplify[Mthick /. h -> 0]

Answer

Simplify[Mthin = Mthick /. h -> 0]

Answer

Mthin == Mthick /. h -> 0 // Simplify

Crowdly

In exercise 3.3 you are asked to confirm that letting in the expression for M...

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