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#1 Re: Help Me ! » Complex Numbers » 2017-04-23 18:15:16

I see. Thanks for the help.

#2 Re: Help Me ! » Complex Numbers » 2017-04-23 04:11:18

How did you arrive at that expression?

#3 Help Me ! » Complex Numbers » 2017-04-23 03:27:23

Mystogan
Replies: 6

Find the value: nqzmyt.jpg

I can do it by substituting each individual term with i,-i,-1 or 1. But is there a way to generalize this type of question, like make a formula for solving it easily?

#4 Re: Science HQ » Current » 2016-10-01 02:44:00

Now I get it. Thanks!

#5 Re: Science HQ » Current » 2016-10-01 01:44:45

I got the correct answer. But I am confused about how you arrived at the equation in the third line.

#6 Re: Science HQ » Current » 2016-10-01 00:59:44

thickhead wrote:

Are you supposed to solve by Ohm's law or Thevinin's theorem?

I have only been taught Ohm's Law.
I have solved that the current through the battery is 2 Ohm but I cannot find the current that goes in the individual parallel resistors.

#7 Science HQ » Current » 2016-10-01 00:21:25

Mystogan
Replies: 7

Could someone provide me with a detailed answer or direct me to the topic related to the question? Help is appreciated.

fasw9y.jpg

#8 Re: Help Me ! » Circles » 2015-10-29 03:50:44

Thanks for making this question appear so easy, Bob!

#9 Help Me ! » Circles » 2015-10-28 00:14:02

Mystogan
Replies: 3

It would be appreciated if you could provide a detailed solution for the following question.

In a cyclic quadrilateral ABCD side AB and DC are produced to meet at point P and AD and BC are produced to meet at point Q (both P and Q are outside the circle). Find the value of ∠PTQ where PT and QT are the bisectors of ∠APD and ∠AQB respectively.

#10 Re: Help Me ! » Coordinate Geometry » 2015-08-12 22:46:51

Thank you for the help, bobbym.

#11 Help Me ! » Coordinate Geometry » 2015-08-12 20:30:23

Mystogan
Replies: 3

This question appeared in my test and I wasn't able to solve it. I would be grateful to you if you could provide me with details on how to solve it.

Find the value of b if the lines x-2y+3=0, 3x-y=1 and bx-y+1=0 are concurrent.

(A) 1
(B) 1/2
(C) 3/2
(D) 5/2

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