Mathematics
Grade10
Easy
Question
Consider the figure shown below. What expression represents the total area of the four white triangles?
![](data:image/png;base64,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)
- 12x + 36
- 6x + 12
- 6x – 12
- 12x – 36
The correct answer is: 12x + 36
Total area of four white triangles = Area of outer square – Area of shaded square
= (x + 6)2 – x2
= x2 + 2
x
6 + 62 – x2
= 12x + 36
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MathematicsGrade10
Mathematics
Find the product. (x – 12)(x + 12)
Find the product. (x – 12)(x + 12)
MathematicsGrade10
Mathematics
Find the product. (x – 13)(x – 13)
Find the product. (x – 13)(x – 13)
MathematicsGrade10
Mathematics
Find the product. (y + 9)(y + 9)
Find the product. (y + 9)(y + 9)
MathematicsGrade10
Mathematics
Write the product in standard form. (x + 2.5)(x – 2.5)
Write the product in standard form. (x + 2.5)(x – 2.5)
MathematicsGrade10
Mathematics
Use the product of sum and difference to find the product. 83
97
Use the product of sum and difference to find the product. 83
97
MathematicsGrade10
Mathematics
Use the product of sum and difference to find the product. 32
28
Use the product of sum and difference to find the product. 32
28
MathematicsGrade10
Mathematics
Use the square of a binomial to find the product. 722
Use the square of a binomial to find the product. 722
MathematicsGrade10
Mathematics
Use the square of a binomial to find the product. 562
Use the square of a binomial to find the product. 562
MathematicsGrade10
Mathematics
Find the product. (3x + 2)2
Find the product. (3x + 2)2
MathematicsGrade10
Mathematics
Multiply (x - 6)(x + 6).
Multiply (x - 6)(x + 6).
MathematicsGrade10