Triangle BAC was rotated 90° clockwise and dilated at a scale factor of 2 from the origin to create triangle XYZ. Based on trans
formations, which statement is true?
What is the correct answer?????
What is the correct answer?????
2 answers:
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When you have a scale factor as percentage, is better to convert that percentage into a fraction by divide it by 100%. That way, it will be much easier to scale your figures.
1. The scale factor we need to apply to our rectangle is 60%. Firts, lets convert our scale factor into a fraction:
. Next, we just need to multiply each side of our rectangle by our fraction:
length=
width=
So, our new rectangle will have a length of 9.6 units and a width of 4.8 units.
2. This time the scale factor is 120%. Just as before, lets convert it into a fraction:
, and just as before lets multiply each side of our triangle by our fraction:
base=
side=
So, our new isosceles triangle will have a base of 12 units and tow sides of length 9.6 units each.
3. This time the scale factor is 150%. Just as before, lets convert it into a fraction:
, and just as before lets multiply each side of our polygon by our fraction:
So, our new polygon will have a side of 12 length units, tow sides of 15 length units, and two side of 15 length units.
4. This time our factor is 75%. Just as before, lets convert it into a fraction:
, and just as before lets multiply each side of our parallelogram by our fraction:
side=
So, our new parallelogram will have tow sides of length 18.75 units.
1. The scale factor we need to apply to our rectangle is 60%. Firts, lets convert our scale factor into a fraction:
length=
width=
So, our new rectangle will have a length of 9.6 units and a width of 4.8 units.
2. This time the scale factor is 120%. Just as before, lets convert it into a fraction:
base=
side=
So, our new isosceles triangle will have a base of 12 units and tow sides of length 9.6 units each.
3. This time the scale factor is 150%. Just as before, lets convert it into a fraction:
So, our new polygon will have a side of 12 length units, tow sides of 15 length units, and two side of 15 length units.
4. This time our factor is 75%. Just as before, lets convert it into a fraction:
side=
So, our new parallelogram will have tow sides of length 18.75 units.