Respuesta :
For the first one.
1) Vertical stretch by a factor of 3.
2) Reflection in the x-axis.
3) Vertical translation of 1 unit down.
4) Horizontal translation of 2 units right.
Second.
1)Vertical compression of 1/4.
2) Reflection in the x-axis.
3)Vertical translation of 1 unit down.
4) Horizontal translation of 1 unit left.
Refer back to the parent function for each transformation.
f(x)= a*2^b(x-h) -k
A = Vertical stretches/Compression
if its -, Reflect in the x-axis
B = Horizontal stretch/compression
if its -, Reflect in the y-axis
H = Horizontal translations
K = Vertical translations
1) Vertical stretch by a factor of 3.
2) Reflection in the x-axis.
3) Vertical translation of 1 unit down.
4) Horizontal translation of 2 units right.
Second.
1)Vertical compression of 1/4.
2) Reflection in the x-axis.
3)Vertical translation of 1 unit down.
4) Horizontal translation of 1 unit left.
Refer back to the parent function for each transformation.
f(x)= a*2^b(x-h) -k
A = Vertical stretches/Compression
if its -, Reflect in the x-axis
B = Horizontal stretch/compression
if its -, Reflect in the y-axis
H = Horizontal translations
K = Vertical translations
For the first one.
1) Vertical stretch by a factor of 3.
2) Reflection in the x-axis.
3) Vertical translation of 1 unit down.
4) Horizontal translation of 2 units right.
Second.
1)Vertical compression of 1/4.
2) Reflection in the x-axis.
3)Vertical translation of 1 unit down.
4) Horizontal translation of 1 unit left.
Refer back to the parent function for each transformation.
f(x)= a*2^b(x-h) -k
A = Vertical stretches/Compression
if its -, Reflect in the x-axis
B = Horizontal stretch/compression
if its -, Reflect in the y-axis
H = Horizontal translations
K = Vertical translations