Parallelogram MNPQ was dilated to create parallelogram M'N'P'Q'.

On a coordinate plane, 2 parallelograms are shown. Parallelogram M N P Q has points (2, negative 2), (4, negative 2), (3, negative 3), and (1, negative 3). Parallelogram M prime N prime P prime Q prime has points (5, negative 5), (10, negative 5), (8, negative 7), and (3, negative 7).

Which statements are true about the parallelograms? Select three options.

The length of side MN is 2 units.
The length of side M'N' is 5 units.
The image is smaller than the pre-image.
Sides MQ and M'Q' both have the same slope, 1.
The scale factor is Two-fifths.

Respuesta :

The true statements about the parallelograms are:

  • The length of side MN is 2 units.
  • The length of side M'N' is 5 units.
  • Sides MQ and M'Q' both have the same slope, 1.

What is the parallelograms about?

Note that Parallelogram MNPQ was dilated to form parallelogram M'N'P'Q'.

The Points - M(2,-2), N(4,-2), P(3,-3), Q(1,-3)

The Points - M'(5,-5), N'(10,-5), P'(8,-7), Q'(3,-7)

Therefore, MN

[tex]\sqrt{4-2}^{2} + (-2(-2){2}[/tex] (note the square root covers all the equation)

=2

Therefore:

  • The length of side MN is 2 units.
  • The length of side M'N' is 5 units.
  • Sides MQ and M'Q' both have the same slope, 1. are correct.

Learn more about parallelograms  from

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