Karen Morrison and Nick Hamshaw Solutions for Exercise 5: Examination practice
Karen Morrison Mathematics Solutions for Exercise - Karen Morrison and Nick Hamshaw Solutions for Exercise 5: Examination practice
Attempt the practice questions from Exercise 5: Examination practice with hints and solutions to strengthen your understanding. Cambridge IGCSE® Mathematics Core and Extended Coursebook Second Edition solutions are prepared by Experienced Embibe Experts.
Questions from Karen Morrison and Nick Hamshaw Solutions for Exercise 5: Examination practice with Hints & Solutions
Dan either walks or cycles to school. The probability that he cycles to school is . When Dan cycles to school the probability that he is late is . Calculate the probability that Dan is not late.
{ students in a class}
{students who study French}
{students who study Spanish}
students study French and students study Spanish. students study neither of these. Complete the Venn diagram to show this information.
{ students in a class}
{students who study French}
{students who study Spanish}
students study French and students study Spanish. students study neither of these. Find .
{ students in a class}
{students who study French}
{students who study Spanish}
students study French and students study Spanish. students study neither of these. Find .
{ students in a class}
{students who study French}
{students who study Spanish}
students study French and students study Spanish. students study neither of these. One student is chosen at random. Find the probability that this student studies both French and Spanish.
{ students in a class}
{students who study French}
{students who study Spanish}
students study French and students study Spanish. students study neither of these. Two students are chosen at random without replacement. Find the probability that they both study only Spanish
In a class the students all study at least one language from French, German and Spanish. No student studies all three languages. The set of student who study German is a proper subset of the set of students who study French. students study both French and German. students study Spanish but not French. students study French but not Spanish. A total of students study French. Draw a Venn Diagram to represent this information.
In a class the students all study at least one language from French, German and Spanish. No student studies all three languages. The set of student who study German is a proper subset of the set of students who study French. students study both French and German. students study Spanish but not French. students study French but not Spanish. A total of students study French. Find the total number of students in the class.