Solve the system by either substituition or elimination: 2x+5y=-22 5x-7y=23
solve it
Thanks :)
PLease hit good answer for imran. thank you
To solve, you need to eliminate one of the variables. To eliminate one of the variables, you need to multiply the equations with a number that allows you to eliminate one of the variables.
Thank you GT...much more helpful
For example, multiplying the first equation by 7 and second equation by 5 will allow you to get rid of y.
So 14x + 35y = -154 25x - 35y = -115
ok so u claick good answer then say hi and then say goodbye and then when u click good answer for me b sure to smile. o and to solve the problem u do this then that. and then if u still cant solve it then push the problem aside and yell at it saying "Y R U SO HARD TO FIGURE OUT!!!" then walk away...;)
Right. Now, add the two equations. you will get an equation in just x. Solve for x. Then, substitute that value of x into one of the equations to find the value of y.
It is +115 not -115.
Right
Subtract the two lines?
I call it add. When you add 35y and -35y, you eliminate y. You can think of subtracting if that helps.
x=-1?
2x+5y=-22 multiply this entire equation by 5 5x-7y=23 multiply this entire equation by 2 10x + 25y = -110 10x - 14y = 46 Subtract this entire equation from the first equation. (or, equivalently, multiply it by negative one) 10x + 25y = -110 -10x + 14y = -46 ============== 0x + 39y = -156 divide both sides by 39 to find y. Once you have y, substitute it back into either of the original equations to solve for x. :)
Yes.
You got it. Good job.
And then like MT said, plug it in and solve for y right?
Correct.
y=-4
Join our real-time social learning platform and learn together with your friends!