Typewriter Notation Examples

Both Typewriter and Standard Notations Shown


Liberal Arts Mathematics students will not have extensive need of these skills, but should consider looking over the examples shown here.

Students in other courses will need to understand how to translate between 'standard' and 'typewriter' notation.  The process is not difficult, but you may require occasional practice.

Alternative pages, designed for practice, include the following:


Each expression is shown below in typewriter notation, then in standard notation.

#1: 2 - 3 / 5 + 7 

   

#2: 2 - (3 / 5 + 7)

   

#3: (2 - 3) / 5 + 7

   

#4: (2 - 3/5) + 7

   

#5: (2 - 3)/(5 + 7)

   

#6: a - (b / c + d)

   

#7: (a - b / c) + d

   

#8: (a - b) / c + d

   
#9: (a - b) / (c + d)

   

#10: a - b / c + d

#11: a - (b / c + d)

   

    

#12: a - b / (c + d)

   

#13: 2-3 / 5-7

   

#14: 2-(3 / 5-7)

   

#15: (2-3 ) / 5-7

   

#16: (2-3 / 5)-7

   

#17: y2 - y1 / x2 - x1

   

#18: (y2 - y1) / x2 - x1

   

#19: (y2 - y1 / x2) - x1

    

#20: y2 - (y1 / x2 - x1)

   

#21: y2 - (y1 / x2) - x1

   

#22: (y2 - y1) / (x2 - x1)

   

#23: x - 3 / [ (2x-5)^2 * 3x + 1 ] - 2 + 7x

   

#24: (x - 3) / ( (2x-5)^2 * 3x + 1) - 2 + 7x

   

#25: (x - 3) / ( (2x-5)^2 * 3x + 1 - 2 + 7x)

   

#26: x - 3 / ( (2x-5)^2 * 3x + 1 - 2 + 7x)

   

#27: (x - 5) ^ 2x-1 + 3 / x-2

   

#28: (x - 5) ^ (2x)-1 + 3 / x-2

   

#29: (x - 5) ^ (2x-1) + 3 / x-2

   

#30: (x - 5) ^ (2x-1) + 3 / (x-2)

   

#31: (x - 5) ^ (2x-1 + 3 / x-2)

   

#32: (x - 5) ^ (2x-1 + 3 / (x-2))

   

#33: (x - 5) ^ 2x-1 + 3 / (x-2)

   

#34: (x - 5) ^ 2x-1 + (3 / x-2)

   

#35: (x - 5) ^ (2x)-1 + (3 / x-2)