WILL GIVE MEDAL AND FAN!!! Solve the equation the square root of the quantity x plus 3 plus 4 equals 5 for the variable. Show each step of your solution process.
how do you do that though? I need to show the steps @TrojanPoem
would i just then ad the 3 and four together and then subtract if from the 5???
Mathway.com it could help you
Thanks!
it help you
@ncruz yeah it did thanks so much! @TrojanPoem ya but i suck at them!
Sorry,
The square root of x sqrt(x) + 3 + 4= 5
It okay. do you know how to find the degree of polynomials?
−10p2q + 7p3q − 5q i have to find the degree of this polynomial
Steps to find the variable: 1) Sum both ( 4 + 3) 2) minus 5- the sum of (4 + 3) 3) square both sides
The third degree
okay thanks!
-10p^2q + 7p^3 q - 5 q take q as a common factor q * (-10p^2 + 7 p^3 - 5) arrange according to power 7p^3 - 10p^2 - 5
The biggest power is the degree
Okay thanks so much again! on the one before that, do i just leave them squared?
sqrt(x) + 7 = 5 sqrt(x) = - 2 x = 4
Okay, but when I go to check it they dont match
What do you mean ?
when im solving a radical equation i have to check my work so i have to plug 4 back in for x and see if they both equal out to 4
Sqrt(x) + 3 + 4 =5 sqrt(x) = -2 No answers, sqaure roots can't result in -2
@Michele_Laino
maybe the right equation is like this: \[\sqrt {x + 3} + 4 = 5\]
as we can see, its solution is \(x=-2\)
You're right, the quantity ( x + 3)
the radical exists, if and only if the subsequent condition holds: \[x + 3 \geqslant 0\] so, \(x=-2\) is acceptable
Yeah ( sqrt( -2 + 3 ) + 4= 5
how to find that solution? first step: I rewrite that equation as below: \[\sqrt {x + 3} = 5 - 4 = 1\] second step: I take the square of both sides, so I can write this: \[x + 3 = 1\] please simplify
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