#Calculate
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can you find distance from point R to line PQ, that will be the base of right isosceles triangle with a hypotenuse of PS
I did but getting a wrong answer .
what did you do
I first calculated the distance with Sin and then applied cos to find PS .
sin of what
and that gives you PR?
yes
so then did you do another trig function to find the distance from R to PQ
can you elaborate? I am new to trigonometry
so
lets call the point east of P on QR as T
then, <QPR = 30°, so <TPR = 60°
you would like to know PT
and you have PR
oh ok so PT should be 40 ? ( using the sin law)
what sin law are you using
sin a / a = sin b / b
34.64
60
so what's PT/PR
cant solve it :/
ok
PT/PR is sin(<TPR)
so PT = PRsin(<TPR)
sin(60) = 1/2
PT = PR/2 = 17.32
yes thank you it is giving the right answer but we have to find PS first then PR according to the order ? How we will find PS without finding PR first?
what? you already found PR
you don't have to find the things it asks for in the order it asks for them
@silver nymph has given 1 rep to @wind fox
oh ok thank you sir .
no problem
if you dont mind ; can you help in finding the area of the PQS?
the base is PQ, then the height is the very same distance we were finding before
so PQS has the same area as PQR
it is giving me 346.4 but answer is 364.4
i think the answer is 346.4
I've checked it ; it is 364.4 . I would confirm from the instructor thank you again.
i believe the instructor made an error