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What is the area of triangle lmn? 12 square units 14 square units 15 square units 24 square units

What is the area of triangle lmn? 12 square units 14 square units 15 square units 24 square units

What is the area of triangle qrs? 7 square units 9 square units 10 square units 13 square units

Before sixth grade, the student learned to find the number of unit squares that completely cover a shape without holes or overlaps. The orange and blue forms, for example, each have an area of 8 square units.
Rearranging the parts of a shape to locate its area can be useful at times. For eg, the top of the shape’s rectangular piece, which is 2 units by 4 units, can be broken and rearranged to create a simple rectangle that is 8 units by 6 units. Since square units are used, we can easily calculate the area of this rectangle (48 square units). The rest of the area can be divided into a square and many triangles, as seen in the diagram. Two triangles can be arranged to exactly match up with a square, giving each triangle half the area of the square. (We can find the area of a parallelogram by disassembling it and rearranging the parts to form a rectangle.) The diagram depicts a few different ways to rearrange parallelogram bits. Each one yields a rectangle that is 4 by 3 units in size, with a total area of 12 square units. The initial parallelogram’s area is also 12 square units.

What is the area of the rhombus 12 18 24 48

Angle MLN has a measure of 90 degrees, LM has a length of y, and LN has a length of 2y, where y > 0. What is the value of y if the number of units in the perimeter of triangle LMN equals the number of square units in the area of triangle LMN? A) 2 + 3B) 3 + 2 C) 3 + 3D) 3 + 5E) 5 + 3E) 5 + 3E) 5 + 3E) 5 + 3E) 5 + 3E) 5 + 3E) 5 + 3E) 5 + 3E) 5 + 3E) 5 + 3E) 5 + 3E)
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What is the area of triangle lmn 3 square units

Answer: The following is a list of all the basic formulas needed to solve coordinate geometry problems. It is important to become familiar with these simple coordinate geometry formulas. These coordinate formulas can come in handy when it comes to solving problems in coordinate geometry at a high level.
René Descartes (1596-1650), a French mathematician, devised the cartesian coordinate system to explain the locations of points and lines in a plane.
The cartesian plane was named after his Latin name, Renatius Cartesius. He is known as the “Father of Coordinate Geometry,” also known as “Analytic Geometry.”

Which polygon is a concave octagon?

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