x+4=2x+6 x=2x+2 (subtract 4 from each side)
-x=2 (subtract 2x from each side)
x=-2 (multiply each side by -1)
------Check------
-2+4=-4+6 (Plug x value into original equation)
2=2 (simplify)
What does x y and c equal 4x plus 8y equals 12c?
73474949444999272725678251628909813.345267777777776663
What is the Derivative of y equals k multiplited by N divide 1 plus N2 where k is a constant?
y = kn / (1 + n2)
First, let's express it with negative exponents:
y = kn * (1 + n2)-1
Then apply the chain rule:
dy|dn = k(1 + n2)-1 - kn(1 + n2)-2 * 2n
And simplify:
dy|dn = k / (1 + n2) - 2n / kn(1 + n2)
Subtract 3x from each side: 7 = 3x - 2
Add 2 to each side: 9 = 3x
Divide each side by 3: x = 3
How do you solve eight multiplied by x equals x minus four?
Get x on it's own so 8x = x -4 would become
7x = -4
x = -0.57
How do you solve -3x2 - x plus 2 equals 0?
I see something like this and I use the quadratic formula, which solves all quadratic equations. Discriminant, by inspection, looks good for two real roots.
X = -b +/- sqrt(b^2 - 4ac)/2a
a = -3
b = -1
c = 2
X = -(-1) +/- sqrt[(-1)^2 - 4(-3)(2)]/2(-3)
X = 1 +/- sqrt(25)/-6
X = {1 +/- 5}/-6
X = -1
X = 2/3
My TI-84 confirms these values for X
How does x equals 2 when 2 equals x?
If 6 +2=8 then 8 =6+2
I think...
but then it could also be 4+4 =8
hope I helped :)
How do you solve y equals 12x plus 5x-7?
y = 12x + 5x - 7
Since '12x' and '5x' both have the same variable, you are able to combine them. To do this you just need to add 12 + 5 to get 17.
After doing this you can rewrite the equation as y = 17x - 7.
You can then solve this equation for different values by plugging in a number for 'x' or 'y' or graphing the equation.
What does a 78 percent circle graph look like?
It could resemble a pie with roughly 1/4 of it missing.
What are the solutions for the quadratic equation x2 minus 8x equals 9?
To solve a quadratic equation (which means to find the zeros of that equation) you have two options
1. type the equation into a graphing calculator and graph the resulting equation and find where the x intercepts are (where y=0)
2. solve the quadratic equation by factoring
First, set the equation equal to zero.
x2-8x-9=0
Then find the resulting x values by "smiling"
multiply the first term and the last term (x2) (9)
find two numbers that add to -8 and multiply to -9
these two numbers are -9 and 1
x2- 9x 1x-9
x(x-9) 1(x-9)
the resulting factors are 0= (x+1)(x-9)
to find the roots, set these factors = 0
x+1=0
x=-1
x-9=0
x=9
Therefore, the solutions for the quadratic equation are x=-1 and x=9
How can you rewrite equation x squared plus 12x plus 5 equals 3?
x2+12x+5 = 3
x2+12x+5-3 = 0
x2+12x+2 = 0
Are infinities different sizes?
It can be considered a philosophical question, without any real answer.
But the easiest answer to this question is to consider the fact that an infinity is an infinity and have a beginning but no end. Then every infinity would have beginnings but no ends, so no matter how many you have, every infinity would still be equal to oneanother.
i know you add x to x and y to y but not x to y or y to x
so i answer the exponents and get 334y over 225y times 13824x
324y
----------------
225y 13824x
so i think that you would have to divide 324y by 225y and get 1.44
so if i am right you get
1.44 y 13824 x
What does x equal in this equation- 5x plus 2 equals x plus 12?
5x + 2 = x + 12
5x - x = 12 - 2
4x = 10
x = 10/4
x = 5/2 or 2.5
What is the common point of these equations x plus 2y equals 6 x plus y equals 2?
When x = -2 then y = 4 which is the common point of intersection of the two equations.
What is the standard form of x2 plus y2-4x plus y-1 equals 0?
x² + y² - 4x + y - 1 = 0
( x² - 4x ) + ( y² + y ) = 1
( x² - 4x + 4 ) + [ y² + y + (1/4) ] = 1 + 4 + (1/4)
( x - 2 )² + [ y + (1/2) ]² = [ √(21) / 2 ]²
This equation represents a Circle with
Centre ≡ ( 2, -1/2 ) and Radius = √(21) / 2.
________________________________________
Happy To Help !
________________________________________
Can the graph of a rational function have both a horizontal and oblique asymptote?
Piece wise functions can do everything. Take two pieces of two rational functions, one have a horizontal asymptote as x goes to -infinity and the other have a slanted (oblique) one as x goes to +infinity.
It is still a rational function.