Ann and Jenny divide 560 zeds between them. If Jenny gets  $\frac{3}{8}$  of the money, how many zeds will Ann get?

• 210

• 350

• 5/8 

• 290

 $\frac{4}{100}+\frac{3}{1000}$  =

• 0.043

• 0.1043

• 0.403

• 0.43

What is the sum of the three consecutive whole numbers with 2n as the middle number?

• 6n + 3

• 6n

• 6n − 1

• 6n − 3

There were were m boys and n girls in a parade. Each person carried 2 balloons. Which of these expressions represents the total number of balloons that were carried in the parade?

• 2(m + n)

• 2 + (m + n)

• 2m + n

• m + 2n

The figure above shows a shape made up of cubes that are all the same size. There is a hole all the way through the shape. How many cubes would be needed to fill the hole?

• 6

• 12

• 15

• 18

The area of a square is 144 $cm^2$  . What is the perimeter of the square?

• 12

• 48

• 288

• 576

A machine has 100 candies and dispenses a candy when a lever is turned. The machine has the same number of blue, pink, yellow, and green candies all mixed together. Megan turned the lever and obtained a pink candy. Peter turned the lever next. How likely is it that Peter will get a pink candy?

• It is certain that his candy will be pink.

• It is more likely than it was for Megan

• It is exactly as likely as it was for Megan.

• It is less likely than it was for Megan.

Th e spinner is for Steve’s new game. Out of 600 spins, approximately how many times should he expect the arrow to land on the red sector?

• 30

• 40

• 50

• 60