Question
Use either the square of a binomial or difference of squares to find the area of the square.
![](data:image/png;base64,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)
Hint:
The methods used to find the product of binomials are called special products.
Multiplying a number by itself is often called squaring.
For example (x + 3)(x + 3) = (x + 3)2
Area of square = (side)2
The correct answer is: 2916
Area of the given square is 542
542 can be written as 54 54 which can be further written as (50 + 4)(50 + 4)
(50 + 4)(50 + 4) = 50(50 + 4) + 4(50 + 4)
= 50(50) + 50(4) + 4(50) + 4(4)
= 2500 + 200 + 200 + 16
= 2500 + 400 + 16
= 2916 cm2
Final Answer:
Hence, the Area of the square of side 54 cm is 2916 cm2
Final Answer:
Hence, the Area of the square of side 54 cm is 2916 cm2
Related Questions to study
Use a table to find the product.
(2𝑥 + 1) (4𝑥 + 1)
Use a table to find the product.
(2𝑥 + 1) (4𝑥 + 1)
Graph the equation
on a coordinate plane.
Graph the equation
on a coordinate plane.
Use a table to find the product.
(𝑥 − 6) (3𝑥 + 4)
Use a table to find the product.
(𝑥 − 6) (3𝑥 + 4)
Why the product of two binomials (𝑎 + 𝑏) and (𝑎 − 𝑏) is a binomial instead of a trinomial?
Why the product of two binomials (𝑎 + 𝑏) and (𝑎 − 𝑏) is a binomial instead of a trinomial?
Graph the equation ![straight Y equals negative 0.5 straight x](data:image/png;base64,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)
We can find the tabular values for any points of x and then plot them on the graph. But we usually choose values for which calculating y is easier. This makes plotting the graph simpler. We can also find the values by putting different values of y in the equation to get different values for x. Either way, we need points satisfying the equation to plot its graph.
Graph the equation ![straight Y equals negative 0.5 straight x](data:image/png;base64,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)
We can find the tabular values for any points of x and then plot them on the graph. But we usually choose values for which calculating y is easier. This makes plotting the graph simpler. We can also find the values by putting different values of y in the equation to get different values for x. Either way, we need points satisfying the equation to plot its graph.
The constant term in the product (𝑥 + 3) (𝑥 + 4) is
The constant term in the product (𝑥 + 3) (𝑥 + 4) is
Write the product in standard form. (3𝑦 − 5)(3𝑦 + 5)
This question can be easily solved by using the formula
(a + b)(a - b) = a2 - b2
Write the product in standard form. (3𝑦 − 5)(3𝑦 + 5)
This question can be easily solved by using the formula
(a + b)(a - b) = a2 - b2
Write the product in standard form. (𝑥 − 4)(𝑥 + 4)
This question can be easily solved by using the formula
(a + b)(a - b) = a2 - b2
Write the product in standard form. (𝑥 − 4)(𝑥 + 4)
This question can be easily solved by using the formula
(a + b)(a - b) = a2 - b2
The area of the rectangle is 𝑥2 + 11𝑥 + 28. Its length is x + __ and its width is __+ 4. Find the missing terms in the length and the width.
The area of the rectangle is 𝑥2 + 11𝑥 + 28. Its length is x + __ and its width is __+ 4. Find the missing terms in the length and the width.
Simplify: 12 - [13a - 4(5a -7) - 8 {2a -(20a - 3a)}]
Simplify: 12 - [13a - 4(5a -7) - 8 {2a -(20a - 3a)}]
Write the product in standard form. (2𝑥 + 5)2
This question can be easily solved by using the formula
(a + b)2 = a2 + 2ab + b2
Write the product in standard form. (2𝑥 + 5)2
This question can be easily solved by using the formula
(a + b)2 = a2 + 2ab + b2
Write the product in standard form. (𝑥 − 7)2
This question can be easily solved by using the formula
(a - b)2 = a2 - 2ab + b2
Write the product in standard form. (𝑥 − 7)2
This question can be easily solved by using the formula
(a - b)2 = a2 - 2ab + b2
(𝑥 + 9)(𝑥 + 9) =
This question can be easily solved by using the formula
(a + b)2 = a2 + 2ab + b2
(𝑥 + 9)(𝑥 + 9) =
This question can be easily solved by using the formula
(a + b)2 = a2 + 2ab + b2