help me dad: http://prntscr.com/bvcsn4 PLEASE! I NEED HELP!
@Mehek14 = dad
@Preetha @pooja195 @Jadeishere @ganeshie8
@zepdrix
@agent0smith
Just make the 'd' value some big-a.ss negative number, and the rest all small positive numbers.
@agent0smith d -1000, and the rest 1,2,3 ? XD
And I have to make 2 of them.
For the other, make it pretty much the same, but all positive.
So, Part 1.) a = 1, b = 2, c = 3, d = -1000 second one, a = 1 b = 2 c = 3 d = 1000 ?
Sure. I mean you can make it easier to solve by making nice numbers and such, but meh that's fine
Now part 2. How?
Get the square root by itself, the same way you'd get an x by itself. Add/subtract/divide etc on both sides.
Once you have the square root by itself, square both sides to get rid of it.
I dont know how to do that. I am really bad at square roots
"Get the square root by itself, the same way you'd get an x by itself. " If you can get an x by itself in a regular equation, you can do the same here.
D - B - C?
Or, a\[\sqrt{x}\]= -1000 - 2 - 3?
It'd help a lot if you wrote out your equation here, with the equation editor
Ok, let me do that, \[a \sqrt{x} = -1000 - 2 - 3\]
There was a number inside the square root, so no. Get the square root alone (do not touch anything inside it). Then square both sides.
How Im sorry D:
First step is to write it correctly \[\large a \sqrt{x+b}+c = d\]Then get the square root by itself, the same way you'd get an x by itself in a simpler equation\[\large a \sqrt{x+b} = d-c \] \[\large \sqrt{x+b}= \frac{ d - c }{ a }\]Now you square both sides.
Once you square both sides, you just subtract b and you're done.
So \[\sqrt{x^{2}} = \frac{ d-c }{ a } - b ^{2}\]
No, squaring cancels a square root entirely, leaving everything inside it unchanged\[\large \left( \sqrt{x+b}\right)^2= \left( \frac{ d - c }{ a } \right)^2\] \[\large x+b= \left( \frac{ d - c }{ a } \right)^2\]
Thats the asnwer?
So do I replace the letters with numbers and solve? Or keep it that way?
Well you're supposed to get the actual solutions lol, so yes put in your numbers. And don't forget of course, you still need to subtract b to finish.
What is part 3?
Because if you show work correctly, at a certain point you'll have a square root equal to a negative - and that's never possible.
Part 2.) Equation 1 is the extraneous solution. 1 _/x+2 + 3 = -1000 1_/x+2 = -1003 _/x+2 = -1003/1 X + 2 = -1003^2 X = -1005^2 Equation 2. 1 _/x + 2 + 3 = 1000 1_/x+2 = 997 _/x+2 = 998/1 X + 2 = 998/1^2 X = 996^2
correct?
Join our real-time social learning platform and learn together with your friends!