Lynn Byrd, Greg Byrd and, Chris Pearce Solutions for Chapter: Probability, Exercise 3: Exercise 13.2
Lynn Byrd Mathematics Solutions for Exercise - Lynn Byrd, Greg Byrd and, Chris Pearce Solutions for Chapter: Probability, Exercise 3: Exercise 13.2
Attempt the practice questions on Chapter 13: Probability, Exercise 3: Exercise 13.2 with hints and solutions to strengthen your understanding. Cambridge Lower Secondary Mathematics Learner's Book 7 Second Edition Digital Access solutions are prepared by Experienced Embibe Experts.
Questions from Lynn Byrd, Greg Byrd and, Chris Pearce Solutions for Chapter: Probability, Exercise 3: Exercise 13.2 with Hints & Solutions
Here are eight number cards.
The cards are placed face down. A card is chosen without looking.
Workout the probability that the card chosen is: Prime number.

Here are eight number cards.
The cards are placed face down. A card is chosen without looking.
Workout the probability in decimal form that the card chosen is:
A factor of .

Here are eight number cards.
The cards are placed face down. A card is chosen without looking.
Workout the probability in fraction form that the card chosen is:

Here are eight number cards.
The cards are placed face down. A card is chosen without looking.
Workout the probability in fraction form that the card chosen is: or more.

Here are eight number cards.
The cards are placed face down. A card is chosen without looking.
The probability of getting or less and or more
Zara says:
One of the outcomes in the above must happen and so the probabilities must add up to .
Explain why Zara is incorrect.

A computer produces a two-digit random number from to . The outcome of every pair of digits is equally likely.
Work out the probability in decimal form that:
Both the digits are .

A computer produces a two-digit random number from to . The outcome of every pair of digits is equally likely.
Work out the probability in decimal form that:
Exactly one digit is .

A computer produces a two-digit random number from to . The outcome of every pair of digits is equally likely.
Work out the probability in decimal form that:
Neither of the digits is .
