ilawil6545
21.10.2019 •
Mathematics
Prove: the segments joining the midpoints of the sides of a right triangle form a right triangle.
segment pq is perpendicular to segment rq and triangle pqr is a right triangle.
(fill in the blanks of the equation in the second picture with the correct number/letter/sign based off the first picture.)
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Ответ:
Q(a,b)
R(0,b)
Slope of PQ =(y(Q)-y(P))/((x(Q)-x(P))=(b-0)/(a-a)=b/0
slope of PQ =b/0 that means undefined
Slope of RQ=(y(Q)-y(R))/((x(Q)-x(R))=(b-b)/(a-0)=0/a=0
Ответ:
Step-by-step explanation:
From the given figure, it can be seen that the coordinates of the given points are:
Now, The coordinates of P, Q and R are:
Now, slope of PQ is given as:
which is undefined.
Slope of RQ is given as:
which are the required slope of PQ and RQ respectively.
Ответ:
i guess its -2 each time
Step-by-step explanation: