I'm lost.
√p^2+680=27 Where did these figures come from?
p+680=27
p=653
OA=OB?
Abu R.
asked 02/25/20Question " The points A and B have position vectors 10i -23j +10k and pi +14j - 22k respectively, relative to a fixed origin O, where p is a constant.
Given that ΔOAB is isosceles, find three possible positions of point B."
My work "
ΙOBΙ = ΙOAΙ
√( p^2 + 14^2 + (-22)^2 ) = √( 10^2 + (-23)^2 + 10^2 )
√ (p^2 + 680) = 27
p^2 + 680 = 27^2
p^2 + 680 = 729
p^2 = 49
p = ± 7
Don't know how to find the 3rd point. Comparing angles just seems too long for this question. "
Answer "
p = 7 , -7 , (1813)/(20) "
Thanks for the help
I'm lost.
√p^2+680=27 Where did these figures come from?
p+680=27
p=653
OA=OB?
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Abu R.
Well I drew out a rough sketch and since OAB is an isosceles triangle. The modulus of OA must be equal to the modulus of OB? Also I didn't write it clear enough now that you point it out, the 680 is in the sqrt too. I edited my post to make is clear on how i got 2/3 of the answer.02/26/20