I Tried Doing This On My Own & I Figured Out Its Not A But I Cant Get Any Further.. Solve the system by the addition method.
A. {( 1, 2), ( -1, 2), ( 1, -2), ( -1, -2)} B. {( 1, 2), ( -1, -2)} C. {( 2, 1), ( -2, 1), ( 2, -1), ( -2, -1)} D. {( 2, 1), ( -2, -1)}
@ganeshie8 ?
where is the system
Sorry lol. x2 - 3y2 = 1 3x2 + 3y2 = 15
it says use addition method, so its going to be easy.
oly additions we will be doing..
i figured out its not a .. but i think im making it more harder than it is.
lets put the equations in row, and ADD them \(vertically\) x2 - 3y2 = 1 3x2 + 3y2 = 15 ----------------- 4x2 + 0 = 16
4x2 + 0 = 16 x2 = 4 x = \(\pm\) 2
thats kinda were i confused myself at lol
haa it can be confusing, we have two values for x, x = +2, x = -2
alright and what about 1s though?
lets solve y, when x = +2, put x = 2 in first equation, x2 - 3y2 = 1 2^2 - 3y2 = 1 4 - 3y2 = 1 3 = 3y2 y = \(\pm\) 1
so our solutions are x = \(\pm\)2, y = \(\pm\) 1
it can be written as :- {(2, 1), (-2, 1), (2, -1), (-2, -1) }
so as C?
Yes
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