Measurement, NAP_70037
Question
In the figure below, square ABCD has area 25 cm2 square CEFG has area 49 cm2 and square GHDI has area 16 cm2. What is the area triangle DCI?
Worked Solution
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| Area DCI |
= 21 × DI × CI |
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= 21 × DI × (CG - GI) |
CG = 49=7 cm
IG = 16=4 cm
DI = 16=4 cm
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| ∴ Area DCI |
= 21 × 4 × (7 - 4) |
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= 21 × 4 × 3 |
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= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
694
Question
In the figure below, square ABCD has area 25 cm2 square CEFG has area 49 cm2 and square GHDI has area 16 cm2. What is the area triangle DCI?
Worked Solution
|
|
| Area DCI |
= 21 × DI × CI |
|
= 21 × DI × (CG - GI) |
CG = 49=7 cm
IG = 16=4 cm
DI = 16=4 cm
|
|
| ∴ Area DCI |
= 21 × 4 × (7 - 4) |
|
= 21 × 4 × 3 |
|
= 6 cm2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers