Measurement, NAP_70036
Question
In the figure below, square ABCD has area 64 cm2 square DEFG has area 25 cm2 and square AHIJ has area 100 cm2. What is the area triangle AGF?
Worked Solution
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| Area AGF |
= 21 × FG × GA |
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= 21 × FG × (DA - DG) |
DA = 64=8 cm
DG = 25=5 cm
FG = 25=5 cm
|
|
| ∴ Area AGF |
= 21 × 5 × (8 - 5) |
|
= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
692
Question
In the figure below, square ABCD has area 64 cm2 square DEFG has area 25 cm2 and square AHIJ has area 100 cm2. What is the area triangle AGF?
Worked Solution
|
|
| Area AGF |
= 21 × FG × GA |
|
= 21 × FG × (DA - DG) |
DA = 64=8 cm
DG = 25=5 cm
FG = 25=5 cm
|
|
| ∴ Area AGF |
= 21 × 5 × (8 - 5) |
|
= 7.5 cm2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers