What is the most precise name for quadrilateral abcd with vertices a(-3,2), b(-1,4), c(4,4) and d(2,2).

Answer with explanation:

The Vertices of Quadrilateral A B CD are , A(-3,2), B(-1,4), C(4,4) and D(2,2).

To determine the unique Quadrilateral,we will

1. Find the side lengths.

2. Length of Diagonals

3. Check whether diagonals bisect each other or not.

4.Slope between two sides

Side length

Formula to find Distance between two points (p,q) and (a,b)

→AB=CD , And ,BC=DA------Opposite sides are equal.

Length of Diagonal

AC≠BD

Mid point of Diagonals

→Mid point can be calculated by section formula,known as mid point formula

Mid point of AC

Mid point of BD

Diagonals Bisect each other.

It can't be a rectangle , because length of diagonals are not equal.

The given quadrilateral is a parallelogram,because

1. Opposite sides are equal.

2. Diagonals bisect each other.

→→→→Most precise Name of quadrilateral ABCD with vertices A(-3,2), B(-1,4), C(4,4) and D(2,2)= Parallelogram

15%

step-by-step explanation:

use the table and count the number of guesses that has two correct answers.

the following are two correct answers

10010, 01100, 11000

a total of 3 numbers having 2 correct guesses out of 20 questions.

probability of getting 2 correct guesses = the number of questions getting 2 correct answers / total number of questions.

= 3/20

to convert it into percent multiply by 100, we get

= 3/20 * 100

= 15%

the answer is 15%

you.

y = i/2 xtnop + (3i/2 tnop+ 1)

step-by-step explanation:

the picture is the step by step explanation.