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![[Post New]](/templates/default/images/icon_minipost_new.gif) 2 Apr 2008 20:05:33 IST
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The graph of y = f(x) is known. We need to sketch the graph of | y | = | f(x) |
Let us take an example:
We know the graph of y = sin x.
1. From this, it is easy to sketch the graph of y = | sin x |. Now from y = | sin x |, draw the graph for | y | = | sin x |.
2. From the graph of y = sin x, draw the graph for | y | = sin x and then from | y | = sin x, draw the graph for | y | = | sin x |.
There is a difference, isn't it?
When we use method 2, in the graph of | y | = sin x, sketches for : . . . -4(pie) to -3(pie) -2(pie) to -(pie) (pie) to 2(pie) 3(pie) to 4(pie) . . . vanish.
Is there any mistake in these?? Can anyone explain?? Which is the correct graph for | y | = | sin x |?
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 2 Apr 2008 21:20:25 IST
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y-->|y|
reject the lower part of the graph(below x-axis) and take the reflection of the upper half into lower half
y=f(x)--->y=|f(x) take the reflection of lower half into upper half and THEN reject the upper half...
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