"Find the limit of (ax)/x as a approaches 0 by using L'Hopital's rule." They will get "a" (trust me!). But if you just put x = 0 in this expression, you get 0/0. So, according to L'Hopital, 0/0 is equal to a.
I hope this is what you wanted to know.
0.0049
64 / 78: quotient = 0, remainder = 64
Quotient 0, remainder 805. Note that you will always get this pattern when you divide a smaller number by a larger one - i.e., the quotient will be zero, and the remainder will be the dividend.
There is no quotient, because 4 - 4 = 0 and division by 0 is not defined.
0.1834
0
0.0049
0.0833
0.3368
Remainder 8, quotient 0.
64 / 78: quotient = 0, remainder = 64
0
Quotient 0, remainder 805. Note that you will always get this pattern when you divide a smaller number by a larger one - i.e., the quotient will be zero, and the remainder will be the dividend.
Quotient = 95 Reminder = 0 760 is a multiple of 8.
11 / 305: quotient = 0, remainder = 11
There is no quotient, because 4 - 4 = 0 and division by 0 is not defined.
0.9167