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It is probably the easiest function which we'll ever graph and still it is one of the functions which tend to cause problems for students.
The most general form for the constant function is following,
f ( x ) = c
where c refer to some number.
Let's take a look at f (x ) = 4 hence we can see what the graph of constant functions look like.
Probably the biggest problem with these functions is that there is no x on the right side to plug into for evaluation. Though, that means is that there is no substitution to do. In other terms, no matter what x we plug to the function always we will obtain a value of 4 (or c in the general case) out of the function.
Thus, every point contains a y coordinate of 4. It is exactly what describes a horizontal line. Actually, if we recall that as, f (x) is nothing more than a fancy way of writing y we can rewrite the function
y = 4
And it is exactly the equation of a horizontal line.
Here is the graph of this function.
Find the zeros of the function by using the quadratic formula. Simplify your answer as much as possible. g(x)= 2x^2+4x-12
The sum of digits of a number is 9 If the digits of the number are reversed the number increases by 45 What is the original number?
6x960=k
|0.375|+|-5/8|
1. In real world optimisation problems there is often an accompanying constraint that must also be satisfied. These problems are typically solved using "Lagrange Multipliers", whic
what is 300000000000000000000+612222
-4/2+3i
Remember that a graph will have a y-intercept at the point (0, f (0)) . Though, in this case we have to ignore x = 0 and thus this graph will never cross the y-axis. It does get e
x+y=5 Y+-2x+5
Now let's move into the next technique for solving systems of equations. As we illustrated in the example the method of substitution will frequently force us to deal with fraction
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