Doc - UCF CS
... a) For a function f, each of the five values in the domain can map to one of three values. In essence, we make five choices for function values, and for each choice we have 3 choices. Since the five choices are independent of one another, we can have a total of 35 = 243 total functions. (5 pts) Of t ...
... a) For a function f, each of the five values in the domain can map to one of three values. In essence, we make five choices for function values, and for each choice we have 3 choices. Since the five choices are independent of one another, we can have a total of 35 = 243 total functions. (5 pts) Of t ...
Revised_Second_Level_Parent_Leaflet_Maths_1_1_1_
... Each draw 10 circles. Write a different two-digit number in each circle – but not a multiple of ten (10, 20, 30, 40…). In turn, choose one of the other player’s numbers. The other player must then say what to add to that number to make 100, e.g. choose 64, add 36. If the other player is right, she c ...
... Each draw 10 circles. Write a different two-digit number in each circle – but not a multiple of ten (10, 20, 30, 40…). In turn, choose one of the other player’s numbers. The other player must then say what to add to that number to make 100, e.g. choose 64, add 36. If the other player is right, she c ...
Section 1 - OER Africa
... rewrite the terms in the numerator with respect to the new denominator. Then add the new terms in the numerator. This process once again becomes meaningful if we look at the following explanation: a c a d c b ad bc ...
... rewrite the terms in the numerator with respect to the new denominator. Then add the new terms in the numerator. This process once again becomes meaningful if we look at the following explanation: a c a d c b ad bc ...
SectionModularArithm..
... Fact: Computationally, b (mod m) gives the integer remainder of b m . We say that a b (mod m) if a and b produce the same integer remainder upon division by m. For example, 23 8 (mod 5) since both 23 and 8 produce are remainder of 3 when divided by 5, that is 23 (mod 5) 3 and 8 (mod 5) 3 . ...
... Fact: Computationally, b (mod m) gives the integer remainder of b m . We say that a b (mod m) if a and b produce the same integer remainder upon division by m. For example, 23 8 (mod 5) since both 23 and 8 produce are remainder of 3 when divided by 5, that is 23 (mod 5) 3 and 8 (mod 5) 3 . ...
