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Actually I haven’t done any working there might be 4 total solutions, 1 acute angle, 1 obtuse angle, and then the same angles flipped iykwimI don’t have anywhere to work this out rn but for the third one maybe you’d have a circle with radius 4root5 centred at A, and C can be on the circle. Then use the side length of AB and AC and the area formula 1/2 a b sin C to find the angle BAC and where on the circle point C is (there should be 2) then use trig to find the 2 possible values of AC
Are these from girra?theres sm questions idk how to do.. ill paste them below:
View attachment 47247View attachment 47248View attachment 47249
nah chattiesAre these from girra?
i might be cooked.. my exam is later todayActually I haven’t done any working there might be 4 total solutions, 1 acute angle, 1 obtuse angle, and then the same angles flipped iykwim
do u have solutions for the 3rd one? so i dont embarass myselfi might be cooked.. my exam is later today
i dont ahaha.. i only need help on the third one now.. i got sm friends to show me q11do u have solutions for the 3rd one? so i dont embarass myselfmay be on the right track rn
is v1 being the x component and v2 the y componentView attachment 47258
View attachment 47259
ok we use these, as well as the point distance formula (for 4√5)
so you get x^2 + y^2 = 80 (from point distance formula) ----- (1)
and ±10 = 3y-x --------(2)
2 cases with each form of (2)
which, when subbed into (1), gets a quadratic that yields another 2 solutions each (from the ± in the quadratic formula)
and boom you got 4 solutions just like C2H60 said
** not sure if this is the right approach but there ya go... i didn't know those identities at the top existed before this LOL forgot everything vectors already
yeah AB being (3,1) and AC being (x,y)is v1 being the x component and v2 the y component