subject
Mathematics, 24.07.2021 01:40 mcgowans348

AABC ~ DEF. What sequence of transformations will move AABC onto A DEF?

A. A dilation by a scale factor of 2, centered at the origin, followed by
a 180Ā° clockwise rotation about the origin
B. A dilation by a scale factor of 2, centered at the origin, followed by
a reflection over the x-axis
C. A dilation by a scale factor of 2, centered at the origin, followed by
the translation
(x, y) + (x, y-10)
D. A dilation by a scale factor of 2, centered at the origin, followed by
the translation (x, y) = (x, y-10)


Correct answer needed!!!

AABC ~ DEF. What sequence of transformations will move AABC onto A DEF?

ansver
Answers: 1

Another question on Mathematics

question
Mathematics, 21.06.2019 16:30
What could explain what happened when the time was equal to 120 minutes
Answers: 2
question
Mathematics, 21.06.2019 17:00
Determine the fraction of total interest owed. after the fourth month of a 12-month loan: the numerator is: {(n + ) + (n + ) + (n + ) + (n + )} = , and the denominator is: {(n) + (n + 1) + + (n + )} = . therefore, the fraction is numerator/denominator (to the nearest tenth) =
Answers: 1
question
Mathematics, 21.06.2019 19:40
Which is the solution to the inequality? 2 3/52 1/15 b< 3 2/15 b> 3 2/15
Answers: 1
question
Mathematics, 21.06.2019 20:30
Does the function satisfy the hypotheses of the mean value theorem on the given interval? f(x) = 4x^2 + 3x + 4, [āˆ’1, 1] no, f is continuous on [āˆ’1, 1] but not differentiable on (āˆ’1, 1). no, f is not continuous on [āˆ’1, 1]. yes, f is continuous on [āˆ’1, 1] and differentiable on (āˆ’1, 1) since polynomials are continuous and differentiable on . there is not enough information to verify if this function satisfies the mean value theorem. yes, it does not matter if f is continuous or differentiable; every function satisfies the mean value theorem.
Answers: 1
You know the right answer?
AABC ~ DEF. What sequence of transformations will move AABC onto A DEF?

A. A dilation by...
Questions
Questions on the website: 13722367