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#1153 Re: Maths Is Fun - Suggestions and Comments » Thales' Theorem » 2014-06-08 01:55:03

thanks Agnishom. So there's the formulas section, I thought it's on math is fun

#1154 Re: Maths Is Fun - Suggestions and Comments » Thales' Theorem » 2014-06-08 01:46:03

Hi Ganesh,
There's a formulas section? A link there would be great. Thanks

#1155 Re: Maths Is Fun - Suggestions and Comments » Thales' Theorem » 2014-06-08 00:43:38

Thanks, why didn't I thought of wikipedia?  But shouldn't math is fun have it?

#1156 Maths Is Fun - Suggestions and Comments » Thales' Theorem » 2014-06-08 00:29:23

David
Replies: 9

Hello everyone,
I noticed that math is fun doesn't have a topic for Thales' Theorem (I searched it, do let me know if there is) Maybe add it in?

#1157 Re: Help Me ! » Trigonometric Equations » 2014-06-06 04:09:34

Thanks Bob and everyone. Is the double angle formula on mif?

#1158 Re: Help Me ! » Trigonometric Equations » 2014-06-06 04:03:59

Could you explain a little bit? ty.

#1160 Re: Help Me ! » Trigonometric Equations » 2014-06-06 03:54:18

Wait, I will upload a image.
0B2K9rqQwSxv9VXZGZ0FrQjBSaTA

#1162 Help Me ! » Trigonometric Equations » 2014-06-06 00:09:12

David
Replies: 21

Hello everyone,
I need help with trigonometric equations, a link to math is fun would be great. But first, could anyone help me with this question? A step-by-step answer would be great. Thanks in advance.

Solve the following trigonometric equations for


(edited)

#1164 Re: Help Me ! » Summation Notation » 2014-06-01 16:04:10

Do you know what I want sir? Can you teach me about Sigma? Please?

#1165 Re: Help Me ! » Summation Notation » 2014-06-01 15:52:25

I'm not Lorna, but what notation best represents them?

#1166 Re: Help Me ! » Summation Notation » 2014-06-01 15:49:40

I think that is her yearly payments. Sigma Notation? Teach me too bobbym...

#1167 Re: Dark Discussions at Cafe Infinity » Connections between Classical Musics and Mathematics » 2014-06-01 03:11:18

Try listening to Handel's water music and see, the conqu'ring here comes. And also you could try listening to Sir Edward Elgar's pop and circumstance. And also if you want something that is particularly more english, Scottish and welsh try watching videos of auntie b's proms

It's bbc

#1169 Re: Dark Discussions at Cafe Infinity » Connections between Classical Musics and Mathematics » 2014-06-01 02:27:47

bobbym wrote:

I like total silence best but would prefer classical to brain splitting rock or rap.

I agree with your brain splitting rock or rap part. I prefer classical, it's rather quite odd to hear a 14 year old these day saying so right?

#1170 Dark Discussions at Cafe Infinity » Connections between Classical Musics and Mathematics » 2014-06-01 02:05:07

David
Replies: 10

It's really odd that when I listen to something like Highland Cathedral I will do maths faster and more efficient. Does the same thing happen to you? Maybe like rock musics (I don't listen to any of them other that classicals)? I think musics help stimulate our brain to think more efficiently?

#1172 Re: Maths Is Fun - Suggestions and Comments » Mathpolis - Question 2 Algebra 2 Hard (Exponential Growth and decay) » 2014-05-29 02:15:17

Now, we can find how much money there will be in the bank after a further 6 years by replacing it with 10:

It should be 7 not 6.

#1173 Help Me ! » Help - Exponential Growth and Decay » 2014-05-29 02:09:47

David
Replies: 3

Hello, I need help with this formula


So can someone explain this formula and show me examples?

**Sorry that I edited this alot, it's my first time using latex.

#1174 Re: Maths Is Fun - Suggestions and Comments » Mathpolis - Question 2 Algebra 2 Hard (Exponential Growth and decay) » 2014-05-29 01:34:18

oops... http://www.mathopolis.com/questions/q.php?id=1238 How to use latex here?

#1175 Maths Is Fun - Suggestions and Comments » Mathpolis - Question 2 Algebra 2 Hard (Exponential Growth and decay) » 2014-05-29 01:07:31

David
Replies: 10

Hello, I think the answer for
http://www.mathopolis.com/questions/q.php?id=589
Have a typo.
Q : 3 years ago you had $120 in the bank. You now have $192.
If the amount of money at the end of each year increases exponentially, then how much will you have in the bank after another 7 years?
(Assume that you do not deposit or withdraw any money)

A : Start with the formula y(t) = aekt
We know y(0) = 120
⇒ 120 = ae0
⇒ a = 120

We also know y(3) = 192
⇒ 192 = 120e3k
⇒ e3k = 192 ÷ 120 = 1.6
⇒ 3k = ln(1.6) = 0.470...
⇒ k =  0.470... ÷ 3 = 0.156668...

Now we know a and k, we can write the growth function y(t) = aekt explicitly as
y(t) = 120e0.156668t

Now, we can find how much money there will be in the bank after a further 6****(isn't this 7) years by replacing t with 10:

y(10) = 120e0.156668 × 10
= 120e1.56668
= 120 × 4.79071658...
= 574.89

You will have $574.89 in the bank after a further 7 years

Sorry if I was wrong, please explain.

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