Consider f(x) = 2x² - 4x - 3
f ` (x) = 4x - 4 = 0 for turning point
x = 1 for turning point
(1 , - 5) is a turning point
f "(x) = 4 (+ ve)
Thus (1 , - 5) is a MINIMUM turning point.
Cuts y axis at (0 , - 3)
Cuts x axis at :-
2x² - 4x - 3 = 0
x = 2.58 , x = - 0.58
Curve y = 2x² - 4x - 3 may now be drawn using a DOTTED line that passes thro`points:-
(2.58,0) , (- 0.58,0) , (1 , - 5) , (0 , -3)
Required region is then a shaded region that lies BELOW this dotted line.
2007-12-01 23:01:34
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answer #1
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answered by Como 7
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The parabola opens up (The leading coefficient of x^2 is pos.) The vertex is (2, -11).
The parabola comes from graphing y EQUALS to 2x² - 4x - 3
All pts (x,y) left and right and below the parabola will satisfy your inequality. Test some of them
2007-12-02 01:12:08
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answer #2
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answered by answerING 6
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dotted line on the inide, u check it by picking a point not on the line, if u pick a point above the line and plug it in for x and y in the eqaution and it is true then u shade above, if it is false then u shade below, same goes for if u had picked a point below the line, if it was true u shade below if it was false u shade above good luck!
2007-12-02 01:04:20
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answer #3
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answered by Airica ♥'s...not u! 4
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dashed line, inside, since y
2007-12-02 01:01:09
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answer #4
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answered by catsfanj 3
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No I Cannot make the help
2007-12-02 01:01:15
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answer #5
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answered by essmeluke 3
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i got no idea
2007-12-02 01:01:20
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answer #6
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answered by polaca 2
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what
2007-12-02 01:02:22
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answer #7
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answered by Anonymous
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