On the coordinate plane, the segment from A(–4,–3) to B(6,–3) forms one side of △ABC. The triangle has an area of 25 square units. Select all of the points where C could be.(–1,2)(–1,–8)(9,1)(–1,1)Submit

A right triangle in the coordinate plane has vertices at (1,c), (1,–3), and (–2,–3). If c is a positive number and the area of the triangle is 6 square units, what is the value of c?c=

On the coordinate plane, the segment from X(–2,2) to Y(8,2) forms one side of △XYZ. The triangle has an area of 20 square units. Select all of the points where Z could be.(8,6)(7,–2)(4,2)(0,6)Submit

On the coordinate plane, the segment from E(5,3) to F(5,–3) forms one side of △EFG. The triangle has an area of 12 square units. Select all of the points where G could be.(9,5)(1,–2)(1,4)(5,–1)Submit

Consider a triangle △△𝐴𝐵𝐶ABC, whose co-ordinates are 𝐴(−3,3),𝐵(1,7)A(−3,3),B(1,7)and 𝐶(2,−2)C(2,−2). Let the point 𝑀M divides the line 𝐴𝐵AB in 1:3, the point 𝑁N divides the line 𝐴𝐶AC in 2:3 and the point O is the mid-point of 𝐵𝐶BC. Find out the area of triangle △△𝑀𝑁𝑂MNO (in sq. unit).

Find the area of the triangle formed by the three points whose coordinates are (2, 3), (4, 5) and (6, 3).Choices:- 3 sq. units 2 sq. units 4 sq units 6 sq. units