x^2-7x+9
={-(-7)+/- sqr root [49-4(1)(9)]}/2
={7+/- sqr root 13 }/2
2007-12-20 10:08:27
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answer #1
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answered by Anonymous
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well, first u need to bring the equation into the standerd for ax^2+bx+c=0.
x^2=7x-9
-x^2 on each side
-x^2+7x-9=0
we can solve it many ways, but lets factor the equation. to do this, we need to find a pair of numbers that when added, u get b (+7) and wen u multiply them u get a*c (9).
well, none seem possible, so lets use the formula to solve:
ax^2+bx+c=0
x=(-b +/- â(b^2-4ac))/2a
ur equation is:
-x^2+7x-9=0
thus, a=-1, b=7, c=-9.
x=(-b +/- â(b^2-4ac))/2a
x=(-7 +/- â(7^2-4(-1)(-9)))/(2(-1))
x=(-7 +/- â(49-36))/-2
x=(-7 +/- â(13))/-2
there will be two values of x, the first if which is:
x=(-7+â13)/-2
â(13)= about 3.61
x=(-7+3.61)/-2
x=(-3.39)/-2
x=1.695
the second value will be:
x=(-7-â13)/-2
x=(-7-3.61)/-2
x=(-10.61)/-2
x=5.305
remember that they are estimates.
2007-12-20 18:11:42
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answer #2
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answered by Harris 6
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put it all to one side so x^2-7x +9 = 0
now just use the quadrativ formula to work it out.
x=10.60555 or x= 3.6044
2007-12-20 18:02:40
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answer #3
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answered by Anonymous
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this quadratic equation doesnt work as
a=2 b=-7 c=9
7- or + square root (49-72)
that value in the brackets is -23 and you cannot find the square root of a negative number although i might be doing this the wrong way and getting the wrong value for a
2007-12-20 18:00:47
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answer #4
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answered by lfcwes 2
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Get it all on the left side:
x² -7x + 9 = 0
So a = 1, b = -7, c = 9
Plug this into the quadratic equation:
....... -(-7) +/- sqrt( (-7)² - 4(1)(9) )
x = ----------------------------------------
....................... 2(1)
....... 7 +/- sqrt( 49 - 36 )
x = ----------------------------
................... 2
....... 7 +/- sqrt( 13 )
x = ----------------------
................. 2
2007-12-20 18:00:52
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answer #5
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answered by Puzzling 7
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