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Properties of f( x ) = b x
1. The graph of f( x ) will always have the point (0,1). Or put another way, f(0) = 1 in spite of of the value of b.
2. For every possible b bx= 0 . Note that it implies that bx ≠ 0 .
3. If 0 < b < 1 then the graph of bx will decrease as we move from left to right. Verify the graph of ( 1 /2)x above for verification of this property.
4. If b = 1 then the graph of bx will enhance as we move from left to right. Verify the graph of 2x above for verification of this property.
5. If bx= b y then x = y
All of these properties in spite of the final one can be verified simply from the graphs in the first instance.
3x + 5 = 12
f(-4)=-2-4=3
3b^7*5b^4
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What would an equation of this line passing through each pair of points given?
(2,9);y=3x-1
x-2y = z for y
a^x+2/a^5
In this section we are going to look at equations which are called quadratic in form or reducible to quadratic in form . What it means is that we will be looking at equations th
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