A die is rolled $60$60 times and the results are recorded in the following table:
Number | Frequency |
---|---|
$1$1 | $10$10 |
$2$2 | $12$12 |
$3$3 | $8$8 |
$4$4 | $10$10 |
$5$5 | $8$8 |
$6$6 | $12$12 |
What is the experimental probability of rolling a $6$6 with this die?
Express your answer in simplest form.
What is the experimental probability of rolling a $3$3 or higher with this die?
Express your answer in simplest form.
What is the experimental probability of rolling a $3$3 or lower with this die? Express your answer in simplified form.
Deborah purchased a bag of lollies from the corner store. As she was walking home, she ate $\frac{1}{4}$14 of the lollies. When she got home, she gave $\frac{1}{2}$12 of what was left to her daughter. There were then nine lollies left in the bag.
Solve for $n$n, the number of lollies originally in the bag.
There are two celebration dinners happening at Happy Mo's Restaurant. Each has $6$6 men at the table. At Beth’s birthday table there is a ratio of men to women of $1:3$1:3. At Buzz’s table the ratio is $3:1$3:1.
We want to find out what the ratio of men to women will be if the two celebration dinners join together.
Consider the following diagram of a solid.