If a series of rigid transformations maps ∠F onto ∠C where ∠F is congruent to ∠C, then which of the following statements is true? triangles ABC and FDE, in which angles A and D are right angles

ΔABC ~ ΔFDE because of the definition of similarity in terms of similarity transformations
ΔABC ~ ΔFDE because of the AA similarity postulate
segment BC ~ segment EF because of the definition of similarity in terms of similarity transformations
segment BC ~ segment EF because corresponding parts of similar triangles are proportional

D. segment BC ~ segment EF because corresponding parts of similar triangles are proportional

Step-by-step explanation:

Rigid transformations is a process which can be used to either enlarge, reduce, resize a given object. Examples are: translation, reflection, rotation etc.

Given that  ∠F is congruent to ∠C in the question, this implies that ΔABC is similar to ΔFDE. Thus a scale is required to map the two triangles exactly into one another. Therefore, the statement that is true is segment BC ~ segment EF because corresponding parts of similar triangles are proportional.

75 tickets have been sold so far.

step-by-step explanation:

in this question it is clearly mentioned that 45 children's tickets have been sold and this number is 60% of the total tickets sold.

now let's assume the total number of tickets sold be x.

then 60% of x = 45

⇒

⇒ x(.6) = 45

by dividing with .6 on both the sides of the equation

⇒ x = 75

therefore 75 tickets have been sold so far.

segment bisector

step-by-step explanation:

line segment bisector. definition: a line, ray or segment which cuts another line segment into two equal parts. try this drag one of the orange dots at a or b and note the the line ab always divides the line pq into two equal parts.

mark brainliest!