Determine whether the conjecture is true or false. Give a counterexample for any false conjecture. Given: points A, B, C, and D

Conjecture: A, B, C, and D are coplanar.

Question 16 options:

False; the four points do not have to be in a straight line.

True

False; two points are always coplanar but four are not.

False; three points are always coplanar but four are not.

False; three points are always coplanar but four are not.

Step-by-step explanation:

We are given points A, B, C and D. We say that a set of points are coplanar if there exists a plane that coints all the points. Consider A,B, C ,D points in a 3 dimensional space. It is true, by euclidean geometry, that given any 3 points in a 3 dimensional space, they are coplanar.

However, this is not true for 4 points.

Consider the points A=(1,0,0), B=(0,1,0), C=(0,-1,0) and D=(0,0,1). In this case, A,B and C are in the plane (x,y,0) and D is not coplanar to points A,B,C

answer: for each 3 girls there is 2 boys . 3: 2

hope this ! (:   mark me as brainliest if you can

describing distributions is one of the key skills you’ll need to earn a high score on the ap statistics exam. if you need proof of this, just flip through some past exam questions, which can be found at the collegeboard website. you’ll notice that the first free response question is almost always a question requiring you to look at a graph and describe it.

step-by-step explanation: just trying to get points sorry : (