Quadrilateral abcd has vertices a(-3, 4), b(1, 3), c(3, 6), and d(1, 6). match each set of vertices of quadrilateral efgh with the transformation that shows it is congruent to abcd. e(-3, -4), f(1, -3), g(3, -6), and h(1, -6) a translation 7 units right e(-3, -1), f(1, -2), g(3, 1), and h(1, 1) a reflection across the y-axis e(3, 4), f(-1, 3), g(-3, 6), and h(-1, 6) a reflection across the x-axis e(4, 4), f(8, 3), g(10, 6), and h(8, 6) a translation 5 units down

1 - reflection across tha x-axis;

2 - translation 5 units down;

3 - reflection across the y-axis;

4 - translation 7 units to the right.

Step-by-step explanation:

1. Consider transformation that maps points A, B, C and D into points E, F, G and H:

Thus, this transformation has a rule

(x,y)→(x,-y).

Points (x,y) and (x,-y) are always placed on the same vertical line symmetrically across the x-axis, so this transformation is a reflection across the x-axis.

2. Consider transformation that maps points A, B, C and D into points E, F, G and H:

This transformation has a rule

(x,y)→(x,y-5)

that is translation 5 units down.

3. Consider transformation that maps points A, B, C and D into points E, F, G and H:

This transformation has a rule

(x,y)→(-x,y)

and is a reflection across the y-axis.

4. Consider transformation that maps points A, B, C and D into points E, F, G and H:

This transformation has a rule

(x,y)→(x+7,y)

and is a translation 7 units to the right.

d.) yes, because the volume of the cone is greater than the volume of the sphere

step-by-step explanation: