The equation would be: y=5x^2-7x+0
A common error that learner's make is to write 3/5 for the fraction of the whole represented here. Why do you think they do this? What activity or strategy would yo use to try to address this misconception?
If 20 counters are four fifths of a set, how many counters are in a full set
If 25 counters are a whole set, how many are there in four fifths of the set?
Solve for k in the equation -8 + 44 = -20 + 80 and explain each step.
Draw Dienes block to show how to find the solution to:
a) 56 + 48
b) 90 − 36
What is the value of
(8;4) + (8;5) + (9;6)
a) (10;6)
b) (10 ;7)
c) (10 ;5)
d) (9;5)
Note vector notation: (vector 1;vector 2)
Select the correct answer:
k(k-1) • • • (k-r)(m+1)m• • • 3• 2
_________________________ =
p(p-1)• • • (p-m)(r+1)r• • • 3• 2•
a) (k;r) / (p+1 ; m)
b) (p;r) / (k+1 ; m)
c) (k;r) / (p ; m + 1)
d) (k;r) / (m+1 ; p)
e) (k; r +1) / (p ; m)
f) (k; r + 1) / (p ; m+1)
Use the correct language to explain the difference between the expressions:
" It is the fifth of December"
" You are the fifth in the row"
" I want a fifth of the pizza"
What types of numbers are we dealing with in these expressions?
In the context of choosing a "whole", explain when a "quarter" is not always equal to a "quarter". Give an example.