Answer:
The triangle has three acute angles, so it is an acute triangle. The triangle has two congruent sides, so, it is an isosceles triangle. It is an acute isosceles triangle.
Step-by-step explanation:
Answer:
slope
Step-by-step explanation:
10.36 and you will get 19.30
Answer:
the answer is B five
Step-by-step explanation:
three hundred and seven minus three hundred and twelve
Answer: " (3,1) is the point that is halfway between <em>A</em> and <em>B</em>. "
__________________________________________________
Explanation:
__________________________________________________
We know that there is a "straight line segment" along the y-axis between
"point A" and "point B" ; since, we are given that:
___________________________________________
1) Points A, B, C, and D form a rectangle; AND:
2) We are given the coordinates for each of the 4 (FOUR points); AND:
3) The coordinates of "Point A" (3,4) and "Point B" (3, -2) ; have the same "x-coordinate" value.
________________________________________________
We are asked to find the point that is "half-way" between A and B.
________________________________________________
We know that the x-coordinate of this "half-way" point is three.
We can look at the "y-coordinates" of BOTH "Point A" and "Point B".
___________________________
which are "4" and "-2", respectively.
Now, let us determine the MAGNITUDE of the number of points along the "y-axis" between "y = 4" and y = -2 .
The answer is: "6" ; since, from y = -2 to 0 , there are 2 points, or 2 "units" from y = -2 to y = 0 ; then, from y = 0 to y = 4, there are 4 points, or 4 "units".
Adding these together, 2 + 4 = 6 units.
______________________________________________
So, the "half-way" point would be 1/2 of 6 units, or 3 units.
__________________________________________________
So, from y = -2 to y = 4 ; we could count 3 units between these points, along the "y-axis". Note, we could count "2" units from "y = -2" to "y = 0".
Then we could count one more unit, for a total of 3 units; from y = 0 to y = 1; and that would be the answer (y-coordinate of the point).
______________________________________________
Alternately, or to check this answer, we could determine the "halfway" point along the "y-axis" from "y = 4" to "y = -2" ; by counting 3 units along the "y-axis" ; starting starting with "y = 4" ; note: 4 - 3 = 1 ; which is the "y-coordinate" of our answer; that is: "y = 1" ; and the same y-coordinate we have from the previous (aforementioned) method above.
______________________________________________
We know the "x-coordinate" is "3" ; so the answer:
_________________________________________________
" (3,1) is the point that is halfway between <em>A</em> and<em> B </em>."
__________________________________________________
