If on the circle c, the distance from p(1,0) to the point t is x, determine the coordinates for t' if t(3/5,4/5) and t'= pie+x

The coordinates of T' are (-3/5,-4/5)

Step-by-step explanation:

Assuming that points P, T and T' are on a circle and the circle is centered on (0,0), coordinate of P indicates that the radius of the circle is 1. The distance from P to the point T means the arclength from P to T is x. In the case of a unit circle, the arclength is equal to the radian angle.  The arclength from P to the point T' is π + x radians. Then the arclength from T to T' is π radians.  This is equivalent to a rotation about the origin, which consist in transform coordinate (x, y) into (-x, -y). In consequence, if the coordinates of T are (3/5,4/5) then the coordinates of T' are (-3/5,-4/5).

correct answer is infinitely many solutions

step-by-step explanation:

2(2x + 3) = -4 + 2(2x + 5)

solving the above equation:

4x + 6 = -4 +4x +10

combining like terms

4x -4x = -4+10-6

0=0

since both sides are 0=0, we end up into true statement it means it has infinite many solutions.

so correct answer is infinitely many solutions

i am not sure :

step-by-step explanation: