Will give you all the points i brainliest answer if you prove why determine if the two figures are congruent and explain your answer. figure abcd is shown. a is at negative 1, 1. b is at negative 3, 2. c is at negative 4, 4. d is at 0,5. figure efgh is shown. e is at 3, negative 1. f is at 1, negative 2. g is at 0, negative 4. h is at 4, negative 5.

To find the answer, we need to find the distance between each of the points for both figures using the distance formula. first, let's find the coordinates for each point.a (-1,1)b (-3,2)c (-4,4)d (-2,6)e (0,2)f (4,1)g (5,3)h (3,5)now, let's find the distance between each segment for both figures using the distance formula. let's start with ab, then go to bc, cd, da, ef, fg, gh, and he.(x - x)² + (y - y)² = d²    distance formula(-1 + 3)² + (1 - 2)² = d²    substitute in the points from a and b. remember to go in the same order when you subtract (for instance, with the points (1,2) and (3,4), if you subtract 3 from 1, then subtract 4 from 2, and not 2 from 4).2² + -1² = d²    add / subtract4 + 1 = d²    square5 = d²    add√5 = d    take the square root of both sides to cancel out the exponentsso, the distance between points a and b is √5. let's do the rest of the + 4)² + (2 - 4)² = d²1 + 4 = d²√5 = d√8√26√17before we go any further, we already have our answer. in order for abcd to be congruent to efgh, ab must be congruent to ef. however, ab is √5 and ef is √17, so the two shapes can't be congruent. let's calculate the remaining three segments just to be sure.√5√8√18the two shapes are not congruent, because the segments are not all congruent to one another using the distance formula.hope this !   read more on -

Ais the correct answer

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