A box contains 4 orange tokens, 9 green tokens, and 2 blue tokens. If one token is chosen without looking, what is the probability that it is orange?
- 4 orange tokens
- 9 green tokens
- 2 blue tokens
Choose the best answer.
- 4/15
Free Online MCQ Practice Tests in English
A box contains 4 orange tokens, 9 green tokens, and 2 blue tokens. If one token is chosen without looking, what is the probability that it is orange?
Choose the best answer.
A box contains 8 yellow beads, 9 black beads, and 3 purple beads. If one bead is chosen without looking, what is the probability that it is black?
Choose the best answer.
A box contains 5 black tiles, 2 orange tiles, and 6 red tiles. If one tile is chosen without looking, what is the probability that it is orange?
Choose the best answer.
A box contains 3 yellow beads, 4 black beads, and 4 green beads. If one bead is chosen without looking, what is the probability that it is yellow?
Choose the best answer.
A box contains 3 blue cards, 8 orange cards, and 5 purple cards. If one card is chosen without looking, what is the probability that it is orange?
Choose the best answer.
A box contains 6 orange counters, 7 red counters, and 4 white counters. If one counter is chosen without looking, what is the probability that it is white?
Choose the best answer.
A box contains 3 blue beads, 7 red beads, and 6 yellow beads. If one bead is chosen without looking, what is the probability that it is yellow?
Choose the best answer.
A box contains 2 purple tiles, 4 white tiles, and 7 green tiles. If one tile is chosen without looking, what is the probability that it is white?
Choose the best answer.
A box contains 5 red tokens, 5 purple tokens, and 1 orange tokens. If one token is chosen without looking, what is the probability that it is orange?
Choose the best answer.
A box contains 5 red counters, 5 black counters, and 3 green counters. If one counter is chosen without looking, what is the probability that it is green?
Choose the best answer.
If f(x) = 6x – 2, find f(8).
Write 0.0036 in scientific notation.
Add the matrices [[-3, 7], [2, 0]] and [[6, -2], [1, 2]].
Write 45000 in scientific notation.
Find the median of the data set: 3, 5, 6, 9, 13.
A student can choose from 2 shirts, 5 pants, and 2 pairs of shoes. How many different outfits are possible?
Solve for x: 12x + 18 = 162.
Simplify √99 as much as possible.
Find the mean of the data set: 4, 12, 16, 27, 29.
Simplify using exponent laws: 7^8 ÷ 7^4.