The coordinates of the point whichis equidistant from the three verti-ces of the ∆ AOB as shown in theFig. 7.1 is(A) (x, y) (B) (y, x)(C) ,2 2x y (D) ,2 2y x

Shown in the standard (x,y) coordinate plane below are 2 angles. The measure of ∠𝑃𝑂𝑅 is 𝑑∘, the measure of ∠𝑃𝑂𝑄 is (11𝑑)∘, and the points R, O, and Q are collinear. What is the value of d ?

The point on X-axis which is equidistant from the points (2, -2) and (-4,2) is(a) (1,0) (b) (2,0) (c) (0,2) (d) (-1,0)

Dialate triangle BCD by a scale factor of 1/4 with the respect to the point 4.4. B( -2, -1) C (-2,2) D( 2,-1). give me the finale coordinates

ame the quadrant in which the point lies :(i) A(1, 1) (ii) (–2, –4) (iii) C(1, –2)

Rectangle ABCD has vertices in the standard (x,y) coordinate plane at A(−4,−2), B(−4,3), C(2,3), and D(2,−2). A translation of rectangle ABCD is a second rectangle, A′B′C′D′, with vertices A′(4,−12), B′(x,y), C′(10,−7), and D′(10,−12). What are the coordinates of B′ ?Responses(3,-6)(3,-6)(4,3)(4,3)(4,-7)(4,-7)(4,-13)(4,-13)(6,-5)