Suppose that a conclusion with any proof isn't justified or is inaccurate in geometry, what might be consequences of the inaccuracy. Now think about how different kinds of proofs that take place outside of the world geometry and list a few examples what might be the consequences of having an unjustified conclusion service in such proofs who might be affected and how?

With: label the vertices and all the elements needed. find x

Julia is going for a walk through the neighborhood. what unit of measure is most appropriate to describe the distance she walks?

Consider the functions below. function 1 function 2 function 3 select the statement which is true about the functions over the interval [1, 2] a b function 3 has the highest average rate of change function 2 and function 3 have the same average rate of change. function and function 3 have the same average rate of change function 2 has the lowest average rate of change d.