9514 1404 393
Answer:
- segments: using the same number of hash marks
- angles: using the same number of arcs, or hash marks on an arc
Step-by-step explanation:
The attached diagram shows that segments AC and BD are congruent by using a single hash mark on each of those segments. If other segments are congruent, but not congruent to these two, the "decoration" would be different, probably two hash marks. Segments marked with the same "decoration" are intended to be understood as congruent.
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The "decoration" used for congruent angles is an arc of some kind. Here, a single arc is used to signify angle CAB is congruent to angle DBA. Additional arcs could be used for other congruent angles, or hash marks can be put on the arcs.
Use Pythagoras theorem that is ( h^2= p^2+b^2 ) but it depends what sort of a triangle is it
Answer:
its is 95 times 25 but I honestly don't know
Suppose we have two points, A= (1,2) and B=(2,5)
We need to divide the line segment AB obtained by joining these 2 points, in a ratio 2:3,
Then, to find the coordinates of the point (x,y) which will divide the line segment AB (x1,y1) and (x2,y2) we will use the formula,
x=(mx1 + nx2)/(m+n)
y=(my1 + ny2)/(m+n)
Where m:n is the ratio in which it divides
Thus, coordinates will be x= (2*1 + 3*2)/(2+3)
Or x = 8/5
And y = (2*2 + 5*3)/(2+3) = 19/5
Thus the coordinates of the point are (8/5, 19/5) which divide the line in 2:3 formed by coordinates (1,2) and (2,5)