Quiz

Quiz: Area of a Triangle Using Sine

Edexcel GCSE Mathematics (1MA1)

Ready to start this lesson?

Sign in to track your progress. 11 steps including 9 interactive questions.

Sign In to Start Learning
11 Steps9 Questions

Students also studied

Browse all

Steps in this lesson (11)

1
Text

Building on what you've learned about triangle properties and trigonometry, let's test your knowledge of calculating the area of a triangle using sine!

2
Multiple ChoiceInteractive

What is the formula for the area of a triangle using sine?

Start the lesson to answer this multiple choice question

3
Multi-SelectInteractive

Which of the following are required to calculate the area of a triangle using sine? (Select all that apply)

Start the lesson to answer this multi-select question

4
Fill in the BlankInteractive

The formula for the area of a triangle using sine is Area = \frac{1}{2} \times a \times b \times {{blank0}}.

Start the lesson to answer this fill in the blank question

5
Math EquationInteractive

Calculate the area of a triangle where a = 8 cm, b = 6 cm, and the included angle C = 30°.

Start the lesson to answer this math equation question

6
MatchingInteractive

Match the items on the left with their correct pairs on the right

Start the lesson to answer this matching question

7
Multiple ChoiceInteractive

If a triangle has sides 5 cm and 7 cm, and the included angle is 90°, what is the area?

Start the lesson to answer this multiple choice question

8
Multi-SelectInteractive

Which of the following are properties of \sin(90°)? (Select all that apply)

Start the lesson to answer this multi-select question

9
typedAnswer

Match the items on the left with their correct pairs on the right

10
Math EquationInteractive

If a = 10 cm, b = 12 cm, and \sin(60°) ≈ 0.866, calculate the area of the triangle.

Start the lesson to answer this math equation question

11
Fill in the BlankInteractive

The area of a triangle is calculated using the formula \frac{1}{2} \times a \times b \times {{blank0}} when the angle between the sides is {{blank1}}.

Start the lesson to answer this fill in the blank question

Want to Learn More?

Get personalised lessons, quizzes, and instant feedback from your AI tutor.

Explore More Topics