MATH 1003?
Write an algorithm to find the root of quadratic equation
x2
if a line has a slope of -2 and a point on the line has coordinates of (3, -5) write an equation for the line in point slope form
tan (0) = opposite/adjacent
MATH 1003?
The normal way of showing that y is a function of x is to write y = f(x).
you have to solve y to get the answer
you add 1+1= 25 simple ;)
Cost = Fixed + (variable x units)
let's take an arbitrary equation, or maybe two or three so you can see how to do it. y=2x+6 t=z^2+3z w=r^4+pi Ok, the first equation, you pick the x and put it in the equation and multiply it by 2 then add 6. If you do all this you get y. So y is really a function of x or function of x is written f(x) is the way we say this So to write the equation in function notation we write f(x)=2x+6 Same thing for the second equation z is what we put in. It is the independent variable. So t is just a function of z we write f(z)=z^2+3z Last equation is the same f(r)=r^4+pi
slope 5/6 through (-18,6)
1) Solve the equation for the desired variable. 2) Write it in function notation. For example, if y = 2x + 3, it is already solved for "y"; just rewrite it as f(x) = 2x + 3.
Write an equation of 3/8×112
f(x) = mx +b. m and b are arbitrary constants.
it depends, what form is the equation written in? write it with variables though, instead of constants, and I'll try to get back to ya
The equation x=c where c is a constant is the equation of a vertical line. It can't be a function but it is linear so the answer is no. For example, the vertical line produced by the linear equation x = 3 does not represent a function. We cannot write this equation so that y is a function of x because the only x-value is 3 and this "maps" to every real-number y.