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December 16, 2025, 07:39:16 pm

Author Topic: General Solutions  (Read 4001 times)  Share 

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Homer

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Re: General Solutions
« Reply #15 on: November 02, 2012, 09:17:04 pm »
+1
has one more solutions for x?
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Jenny_2108

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Re: General Solutions
« Reply #16 on: November 02, 2012, 09:30:17 pm »
0
Oh yes it is another solution..Wow this question is just terrible haha, probably really simple as well, I just don't get it.. T_T

and...another question...

Find the values of k, where k is a positive real number, for whic the equation 3 - ke^x - e^-x = 0 has one more solutions for x

3 - ke^x - e^-x = 0
=> 3e^x-ke^(2x) -1=0
Let e^x=a
Solve 3a-ka^2-1=0 by using quadratic formula

Do you mean one or more solution or more than one solution?
If one or more sol, let delta>=0, if more than one solution, delta>0
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Thanks to gossamer, TT, pi, laserblued, Thus for helping and supporting me during VCE

destain

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Re: General Solutions
« Reply #17 on: November 02, 2012, 09:45:17 pm »
0
Oh yes it is another solution..Wow this question is just terrible haha, probably really simple as well, I just don't get it.. T_T

and...another question...

Find the values of k, where k is a positive real number, for whic the equation 3 - ke^x - e^-x = 0 has one more solutions for x

3 - ke^x - e^-x = 0
=> 3e^x-ke^(2x) -1=0
Let e^x=a
Solve 3a-ka^2-1=0 by using quadratic formula

Do you mean one or more solution or more than one solution?
If one or more sol, let delta>=0, if more than one solution, delta>0

Sorry, I meant one or more, so do you have to solve using the quadractic formula? Or do you just use the discriminant thing? And also in this case would it be...a = 3 b= -k c= -1
or do you leave out the signs

Jenny_2108

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Re: General Solutions
« Reply #18 on: November 02, 2012, 11:54:17 pm »
0
Oh yes it is another solution..Wow this question is just terrible haha, probably really simple as well, I just don't get it.. T_T

and...another question...

Find the values of k, where k is a positive real number, for whic the equation 3 - ke^x - e^-x = 0 has one more solutions for x

3 - ke^x - e^-x = 0
=> 3e^x-ke^(2x) -1=0
Let e^x=a
Solve 3a-ka^2-1=0 by using quadratic formula

Do you mean one or more solution or more than one solution?
If one or more sol, let delta>=0, if more than one solution, delta>0

Sorry, I meant one or more, so do you have to solve using the quadractic formula? Or do you just use the discriminant thing? And also in this case would it be...a = 3 b= -k c= -1
or do you leave out the signs

You use discriminant>=0 only because they ask about value of k so no need to find x value I think
Discriminant= 9-4(-k)(-1) >=0 then solve for k
2012: Bio | Chem| Spesh | Methods | ESL | Vietnamese
2013-2016: BActuarial studies/BCommerce @ ANU

Thanks to gossamer, TT, pi, laserblued, Thus for helping and supporting me during VCE