Area of a rectangle = length of base x height
Area of a triangle = (length of base x height)/2
A.............................................. B
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m.............................................. m
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m.............................................. m
m.............................................. m
m.............................................. m
m ..............................................m
m.............................................. m
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C ..............................................D
Area of ABCD = AB x AC
Area of ABCD = (AB X AC)/2
Then Area of ABCD = 2 Area of ABC
The relationship between the area of a triangle and a rectangle is a Triangle is base times height divided by 2. Area of a rectangle is length times height.
The answer will depend on the relationship - if any - between the rectangle and the triangle.
This question needs additional information, To get the area of the shaded area get the difference between the total area and the un-shaded region.
Not necessarily. All one can say about "any rectangle" is that the opposite triangles are of equal areas.... that does not mean that adjacent ones do. So, in a rectangle ABCD, with diagonals which cross at E ABE = CDE and ADE = BCE but ABE may not be equal to ADE
It's half the area of a rectangle
The relationship between the area of a triangle and a rectangle is a Triangle is base times height divided by 2. Area of a rectangle is length times height.
false
It depends on the relationship between the rectangle and the circles.
area of a circle = area of a rectangle(parallelogram) formed by the sectors of circle with pi as length and radius as bradth.
It is not possible to provide any kind of answer without information on the relationship - if any - between the triangle and the rectangle.
The answer will depend on the relationship - if any - between the rectangle and the triangle.
This question needs additional information, To get the area of the shaded area get the difference between the total area and the un-shaded region.
The area of a rectangle is directly related to its length and width, calculated using the formula Area = Length × Width. As either the length or width increases while the other remains constant, the area increases proportionally. Conversely, if either dimension decreases, the area diminishes. Thus, there is a direct multiplicative relationship between the length, width, and area of the rectangle.
Yes, there is a relationship between the area and perimeter of a rectangle, although they measure different aspects. The area is calculated by multiplying the length by the width, while the perimeter is the sum of all sides, given by the formula ( P = 2(l + w) ). As the dimensions of a rectangle change, both area and perimeter can increase or decrease, but they do not have a direct proportional relationship; for instance, a rectangle can have the same perimeter but different areas depending on its length and width.
circle gol hota ha rectangle chakor pendu tainu aa wi ni pata
To find the width of a rectangle when you know the length, you can use the formula for the area of the rectangle, which is Area = Length × Width. If you have the area, you can rearrange the formula to solve for width: Width = Area ÷ Length. If you don't have the area, you will need additional information, such as the perimeter or the relationship between length and width, to determine the width.
There is no relationship between the perimeter and area of a rectangle. Knowing the perimeter, it's not possible to find the area. If you pick a number for the perimeter, there are an infinite number of rectangles with different areas that all have that perimeter. Knowing the area, it's not possible to find the perimeter. If you pick a number for the area, there are an infinite number of rectangles with different perimeters that all have that area.