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Jlenok [28]
3 years ago
14

Geometry Will give Brainlist

Mathematics
1 answer:
Kitty [74]3 years ago
5 0
<h2> <u>Direct answer</u> :</h2><h2>\color{plum}\boxed{\bold{\tt Statements :} }</h2>
  1. segment AE and BD bisect each other.
  2. ∠BCA and ∠DCE are equal.
  3. Segment AC and segment CE are equal.
  4. Segment BC and segment CD are equal.
  5. △ACB≅△ECD

<h2>\color{plum}\boxed{\tt Reasons : }</h2>
  1. Given.
  2. They are vertically opposite angles, so they are equal.
  3. The bisector BD divides segment AE into two equal parts which are Segment AC and segment CE.
  4. The bisector AE divides the segment BD into two equal parts which are segment BC and segment CD.
  5. △ACB≅△ECD under the SAS congruence criterion because two sides and one included angle is equal.

<h3>Steps to derive these statements and reasons :</h3>

Given :

  • segment AE and segment BD bisect each other

Which means :

  • ∠BCA and ∠DCE are equal because they are vertically opposite angles.
  • Segment AC = segment CE because the bisector BD divides the segment AE into two equal parts which are segment AC and segment CE.
  • segment BC and segment CD will be equal because bisector AE divides the segment BD into two equal parts which are segment BC and segment CD.

Since two sides and one included angle is equal △ACB≅△ECD under the SAS congruence criterion .

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A. The lowest point of the hammock is at the point 1 meters above the ground and 3 meters from one end of the hammock

B. The two trees are 6 meters away from one another

Step-by-step explanation:

The given equation of the parabola representing the hammock is as follows;

y = 0.4·(x - 3)² + 1

The general equation of a parabola is a·(x - h)² + k;

Where the coordinates of the vertex point of the parabola, which is the lowest (or highest, furthest) point on the vertex is (h, k) = (3, 1)

Therefore, we have;

A, The coordinates of the lowest point on the hammock is (3, 1)

Therefore, the lowest point of the hammock is at 1 meters above the ground and 3 meters from one end of the hammock

B.  Given that the distance from one end is "x", we have;

The height at which the hammock is attached is given as the point where x = 0 as follows;

Given that the vertex of the parabola represents the axis of symmetry of the parabola, we have that the horizontal distance from one end of the hammock to the vertex point of the parabola that the hammock forms is (3 - 0) meters = 3 meters

Therefore, by the definition of symmetry, the distance from the vertex point to the other end of the parabola that the hammock forms is also 3 meters

From which we have, the distance the two trees are from one another is 3 meters + 3 meters = 6 meters.

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Type o ( ii)        =   6 . 25 

Type A ( l^A l ^A    or l ^A i )    = 18 . 75 

Type B   ( l ^b l^b  or l ^ bi )   = 18.75

Type AB ( l ^ A l^ B)    = 56.25 

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