Author Topic: C1 and C2 DOUBTS HERE!!!!!  (Read 98463 times)

Offline The Golden Girl =D

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Re: C1 and C2 DOUBTS HERE!!!!!
« Reply #405 on: February 25, 2011, 01:30:39 pm »
Plug in values for x, start methodically from zero until you get a number. In this case I got x=1 as a solution.

Hence, (x-1) is a solution.

Perform algebraic division of the original equation with (x-1) and find the resultant quadratic equation.

Factorise the quadratic.

State the solutions.

Part in bold : you mean I try random numbers until I get the answer as Zero , right ?
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elemis

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Re: C1 and C2 DOUBTS HERE!!!!!
« Reply #406 on: February 25, 2011, 05:17:38 pm »
Part in bold : you mean I try random numbers until I get the answer as Zero , right ?

Yes.

Offline narnia

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Re: C1 and C2 DOUBTS HERE!!!!!
« Reply #407 on: March 06, 2011, 10:24:14 am »
Q1)Find the possible values of x for which 22x+1=3(2x)-1

i need an explanation...all the steps =S

Q2)Given that p=logq16, express in terms of p;
       logq(8q)

Offline narnia

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Re: C1 and C2 DOUBTS HERE!!!!!
« Reply #408 on: March 08, 2011, 01:21:56 pm »
can someone pleasee answer  :(

elemis

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Re: C1 and C2 DOUBTS HERE!!!!!
« Reply #409 on: March 08, 2011, 01:27:55 pm »
can someone pleasee answer  :(


5 minutes.

elemis

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Re: C1 and C2 DOUBTS HERE!!!!!
« Reply #410 on: March 08, 2011, 01:30:46 pm »
Q1)Find the possible values of x for which 22x+1=3(2x)-1

i need an explanation...all the steps =S

Q2)Given that p=logq16, express in terms of p;
       logq(8q)

1) Your equation can be re-written as : (2x)2*2 = 3(2x)-1

Let y = 2x

Hence, 2y2 -3y +1=0

Solve this quadratic. You will find the value of 2x. Use logs to find the value of x.


elemis

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Re: C1 and C2 DOUBTS HERE!!!!!
« Reply #411 on: March 08, 2011, 01:35:18 pm »
Q1)Find the possible values of x for which 22x+1=3(2x)-1

i need an explanation...all the steps =S

Q2)Given that p=logq16, express in terms of p;
       logq(8q)

2)  logq(8q)

By the law of logs :

log_q8^{\frac{4}{3}} + log_qq

log_qq = 1 and using the power rule :

\frac{4}{3}log_q16 + 1

Hence,

4/3 p +1


« Last Edit: March 08, 2011, 02:13:08 pm by Ari Ben Canaan »

Offline narnia

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Re: C1 and C2 DOUBTS HERE!!!!!
« Reply #412 on: March 08, 2011, 01:43:50 pm »
2)  logq(8q)

By the law of logs :

log_q8^{\frac{3}{4}} + log_qq

log_qq = 1 and using the power rule :

\frac{3}{4}log_q16 + 1

Hence,

0.75p +1



where did the pwr 3/4 come from?

elemis

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Re: C1 and C2 DOUBTS HERE!!!!!
« Reply #413 on: March 08, 2011, 02:11:44 pm »
where did the pwr 3/4 come from?

I made a small typo. I edited my post.

16^4/3  = 8
« Last Edit: March 08, 2011, 02:13:26 pm by Ari Ben Canaan »

Offline narnia

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Re: C1 and C2 DOUBTS HERE!!!!!
« Reply #414 on: March 08, 2011, 02:34:16 pm »
I made a small typo. I edited my post.

16^4/3  = 8
yea got it now...
Thanks a lot

Offline narnia

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Re: C1 and C2 DOUBTS HERE!!!!!
« Reply #415 on: April 04, 2011, 07:54:01 pm »
Solve the inequality x2 - 5x - 14>0,   I get (x+2)>0 & (x-7)>0, then what??? Textbk ans says x<-2, isn't it supposed to be x>-2?? The other ans of mine matches tho, x>7.

Offline iluvme

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Re: C1 and C2 DOUBTS HERE!!!!!
« Reply #416 on: April 04, 2011, 08:27:15 pm »
You could try either ways, Graphical or tabular.

Hope you got it :)
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Offline narnia

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Re: C1 and C2 DOUBTS HERE!!!!!
« Reply #417 on: April 17, 2011, 03:11:04 pm »
thank you iluvme!

so yet another question..
Use your calculator to convert the following angles to degrees giving your answer to nearest 0.1 degree.
(i)0.46c
(ii)(root)3c

havnt done this in school i dont know why?!! :S but its theres in textbook :/

Offline iluvme

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Re: C1 and C2 DOUBTS HERE!!!!!
« Reply #418 on: April 17, 2011, 06:31:17 pm »
Welcome :)

It would help if you remember that 1 radian= 180/pie
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Offline Amii

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Re: C1 and C2 DOUBTS HERE!!!!!
« Reply #419 on: May 11, 2011, 01:34:48 pm »
I don't take Maths- it's my friend's doubt

Find the range of values of p for which the roots of the equation px2+px-2=0

The answer given is p<= -8. According to her the answer is supposed to be p< -8 and p >0

Could someone please help?

Thank you :)

By my sweeett nephew ;D