Triangle MNO is rotated 180Degrees using the origin as the center of rotation. On a coordinate plane, triangle M N O has points
(negative 3, 2), (negative 3, 3), (negative 5, 2). Triangle M prime N prime O prime has points (3, negative 2), (3, negative 3), (5, negative 2). Which sequences of transformations will produce the same results? Check all that apply. a reflection over the x-axis and then a reflection over the y-axis a reflection over the y-axis and then a reflection over the x-axis a 90Degrees clockwise rotation about the origin and then a 90Degrees counterclockwise rotation about the origin a translation 6 units right and then a reflection over the x-axis a translation 4 units down and then a reflection over the y-axis
The second answer is correct because in order for the ordered pairs to represent a function, there can only be 1 y value for every x value. The second option has 2 different y values for x = 3 so it is not a function. The answer is the second option.
3(x-2)+4(2x-3) Use distributive property 3(x)-3(2)+4(2x)-4(3) =3x-6+8x-12 Combining like term 3x+8x-6-12 =11x-18. As a result, 11x-18 is another expression that equivalent for 3(x-2)+4(2x-3). Hope it help!
