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!50 POINTS! (3 SIMPLE GEOMETRY QUESTIONS)

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!50 POINTS! (3 SIMPLE GEOMETRY QUESTIONS) QUESTIONS BELOW | | \/-example-1
!50 POINTS! (3 SIMPLE GEOMETRY QUESTIONS) QUESTIONS BELOW | | \/-example-1
!50 POINTS! (3 SIMPLE GEOMETRY QUESTIONS) QUESTIONS BELOW | | \/-example-2
!50 POINTS! (3 SIMPLE GEOMETRY QUESTIONS) QUESTIONS BELOW | | \/-example-3
asked
User Rockaway
by
8.5k points

1 Answer

4 votes

#1

Given :

  • Segment PN = 195 ft
  • Segment MN = 360 ft

To find :

  • Measure of Segment MO

Solution :

we know that diagonals of a rectangle bisect each other,

hence,

  • Segment LN = 2 x Segment PN = 195ft x 2 = 390ft

Since , diagonals of a rectangle are equal in length,

hence,

  • Measure segment MO = Measure segment LN
  • Measure segment MO = 390ft

Therefore,the measure of segment MO would be 390ft

#2

Trapezoid is not a parallelogram.

  • Trapezoid has only one pair of parallel side and hence, it's not a parallelogram.
  • A parallelogram is a shape of 4 sides with two pairs of parallel sides.

#3

Given :

  • Length of the rectangle = 24ft
  • Width of the rectangle = 10ft

To find :

  • Length of the side of a rhombus inside of the rectangle made up by adjoining the midpoints.

Solution :

We know that,

  • Midpoint divides the side into two equal parts

Therefore,

The length and width would be divided into half to make a triangle with the side of the rhombus.

To find the measure of the side ,

we will use Pythagoras theorem,

  • H = √(p²+b²)
  • H = √[(24/2)²+(10/2)²]
  • H = √[(12)²+(5)²]
  • H = √(144+25)
  • H=√169
  • H = 13

Therefore,the measure of the side of the rhombus would be equal to 13ft

answered
User Carlo Field
by
7.3k points

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