To write an expression that represents the area of a figure, first identify the shape of the figure (e.g., rectangle, triangle, circle). Then, use the appropriate formula for that shape: for a rectangle, use ( A = \text{length} \times \text{width} ); for a triangle, use ( A = \frac{1}{2} \times \text{base} \times \text{height} ); and for a circle, use ( A = \pi r^2 ), where ( r ) is the radius. Substitute any known measurements into the formula to create the specific area expression.
The expression of 20 times 20 can be written as ( 20 \times 20 ) or ( 20^2 ). When calculated, it equals 400. This expression represents the area of a square with each side measuring 20 units.
To write an expression for the area of a rectangle, use the formula (A = l \times w), where (l) is the length and (w) is the width. You can express this in different ways, such as (A = w \times l) or (A = l^2) if it's a square where (l = w). To find the area, simply substitute the values of length and width into your chosen expression and calculate the result. For example, if (l = 5) and (w = 3), then (A = 5 \times 3 = 15) square units.
To create an area model for the expression (xy - 6x - 18 + 3y), first rearrange it into a more manageable form: (xy - 6x + 3y - 18). Next, factor the expression by grouping: (y(x + 3) - 6(x + 3)). This allows you to express it as ((x + 3)(y - 6)). The area model visually represents the product of these two binomials, where one rectangle represents (x + 3) and the other represents (y - 6).
To find the area of a polygon, take half of the length of the perimeter and multiply it by the apothem.Apothem= the measure from the side of the figure to the center (like the radius).An expression is A=ap/2
The surface area ( A ) of a sphere with radius ( r ) is given by the expression ( A = 4\pi r^2 ). This formula calculates the total area that covers the surface of the sphere. The constant ( \pi ) (pi) is approximately 3.14159, and it represents the ratio of the circumference of a circle to its diameter.
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answer
The area is measured in square units.
Area of square: 25y^2
Area of any rectangle in square units = base*width
The expression of 20 times 20 can be written as ( 20 \times 20 ) or ( 20^2 ). When calculated, it equals 400. This expression represents the area of a square with each side measuring 20 units.
That's correct!
Unless there is a given measurement of the lengths of the sides of the figure (ex. cm., mm., in.) you would say units, and put a little 2 as an exponent because you need to write square units.
To write an expression for the area of a rectangle, use the formula (A = l \times w), where (l) is the length and (w) is the width. You can express this in different ways, such as (A = w \times l) or (A = l^2) if it's a square where (l = w). To find the area, simply substitute the values of length and width into your chosen expression and calculate the result. For example, if (l = 5) and (w = 3), then (A = 5 \times 3 = 15) square units.
The base area is 15 + (x + 2)/x2.
u have to do distributive property and try to fit the formula of the trapezoid in the expression da
To create an area model for the expression (xy - 6x - 18 + 3y), first rearrange it into a more manageable form: (xy - 6x + 3y - 18). Next, factor the expression by grouping: (y(x + 3) - 6(x + 3)). This allows you to express it as ((x + 3)(y - 6)). The area model visually represents the product of these two binomials, where one rectangle represents (x + 3) and the other represents (y - 6).