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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 perimeter of an irregulary shapep blocks of land didvided into 4 Triangles ab=12m by 15m bc =15m by 60m cd =24m by25m da = 25m by 48m..
f(x) = x3 - 9x + 3
on my math home work it says draw a numberline and put the following numbers on order -2.5 2.5 4\3 10percent -100percent -6\3 02 [-4] o -4\5
The "humps" where the graph varies direction from increasing to decreasing or decreasing to increasing is frequently called turning points . If we know that the polynomial con
By Using the discriminant find out which solution set we obatin for each of the following quadratic equations. 13x 2 +1= 5x Soluti
solve simultaneous equations by drawing graphs 3x+4Y=5 2X-Y=3
1/3x-2/3= 1/2(1-3x)
the product of two equal negative numbers is 4/25. what are they
how do you work out 2x-y=32 2x+y=60
b^4* b^6
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