Edited from http://en.wikipedia.org/wiki/Blank_Space
"Blank Space" was a commercial success, having reached number one on the US Billboard Hot 100 following "Shake It Off".
The song debuted at number 18 on the Billboard Hot 100. In its third week, the song sold 328,000 digital copies (up 100%), spurred by the release of its accompanying music video, and jumped to number one, becoming her third number one single and making Swift the first female artist to replace herself at number one (her number one song of the previous week was "Shake It Off") and tenth overall among all artists.[25]
Sunday, December 21, 2014
Thursday, December 18, 2014
RM 12.90 Digital Multimeter from Mr DIY
I bought a digital multimeter from Mr DIY which is in Tesco Ipoh building a few weeks ago . It is probably the cheapest one I have ever bought.
I remembered it wasn't long ago when the analog ones cost around RM50.
I bought a handheld digital one a few years back but that one did not last long. I have got a feeling that this one would last longer even though it has only a few days warranty.
So far I have bought quite a few things from Mr DIY. The other day someone was asking me at Mr DIY what is good there and I pointed at the multimeter. He sort of looked at me blankly and asked
" What is that ?"
Well, what he was looking for was a remote control for his DVD/VCD player. He wasn't very familiar with the English language as we were actually speaking in Cantonese. So I showed him some of the remotes which seem to cost around the range of RM 6 to RM10. He wasn't convinced as he thought it could destroy his set.
Anyway I am quite satisfied with the multimeter I bought - except for one time when it took some time for the 20V range measurement to work. But it seems to work fine now - just tested it with a 1.5V battery.
I remembered it wasn't long ago when the analog ones cost around RM50.
I bought a handheld digital one a few years back but that one did not last long. I have got a feeling that this one would last longer even though it has only a few days warranty.
So far I have bought quite a few things from Mr DIY. The other day someone was asking me at Mr DIY what is good there and I pointed at the multimeter. He sort of looked at me blankly and asked
" What is that ?"
Well, what he was looking for was a remote control for his DVD/VCD player. He wasn't very familiar with the English language as we were actually speaking in Cantonese. So I showed him some of the remotes which seem to cost around the range of RM 6 to RM10. He wasn't convinced as he thought it could destroy his set.
Anyway I am quite satisfied with the multimeter I bought - except for one time when it took some time for the 20V range measurement to work. But it seems to work fine now - just tested it with a 1.5V battery.
Thursday, December 11, 2014
Identifying sequence convergence and divergence
When the degree of the numerator is the same as that of the
denominator , the sequence converges.
When the degree of the numerator is bigger as that of the
denominator , the sequence diverges.
A sequence that alternates with positive and negative values
such as +1 and -1 is not convergent.
= e
Identifying sequence convergence and divergence:
denominator , the sequence converges.
When the degree of the numerator is bigger as that of the
denominator , the sequence diverges.
A sequence that alternates with positive and negative values
such as +1 and -1 is not convergent.
= e
Identifying sequence convergence and divergence:
Thursday, December 4, 2014
Radius of convergence
The radius of convergence is 1/2 the length of the interval of convergence.
http://www.sosmath.com/calculus/radcon/radcon02/radcon02.html
When ratio test =0, the series converges for all real numbers so it has an infinite radius of convergence.
Radius of convergence using Ratio Test:
http://www.sosmath.com/calculus/radcon/radcon02/radcon02.html
When ratio test =0, the series converges for all real numbers so it has an infinite radius of convergence.
Radius of convergence using Ratio Test:
Wednesday, December 3, 2014
OneRepublic - "I Lived"
This was the number one song in one of the radio channels in Malaysia last week.
Tuesday, November 25, 2014
Tuesday, November 18, 2014
Geometric series convergence and divergence examples
Convergence occurs when 0< |r| <1
Geometric series convergence and divergence examples:
1>
Geometric series convergence and divergence examples:
Wednesday, November 12, 2014
One-sided limits from graphs
Monday, November 10, 2014
Function as geometric series
Saturday, November 8, 2014
Tangent slope as limiting value of secant slope example 1
Sunday, November 2, 2014
Relatively prime numbers
In number theory, two integers a and b are said to be relatively prime, mutually prime, or coprime (also spelled co-prime)[1] if the only positive integer that evenly divides both of them is 1. That is, the only common positive factor of the two numbers is 1.
For example, 14 and 15 are coprime, being commonly divisible by only 1, but 14 and 21 are not, because they are both divisible by 7.
For example, 14 and 15 are coprime, being commonly divisible by only 1, but 14 and 21 are not, because they are both divisible by 7.
Wednesday, October 29, 2014
Trapezoidal Rule to find the average value of f(x)
From http://www.intmath.com/integration/5-trapezoidal-rule.php
Area≈21(y0+y1)Δx+21(y1+y2)Δx+21(y2+y3)Δx+
Area≈Δx(2y0+y1+y2+y3+…+2yn) for uniform grid
The trapezoidal rule finds the area. To get the average
value, you will need to divide the area by b-a which is the
the difference between the final and initial x values.
Area≈21(y0+y1)Δx+21(y1+y2)Δx+21(y2+y3)Δx+
Area≈Δx(2y0+y1+y2+y3+…+2yn) for uniform grid
The trapezoidal rule finds the area. To get the average
value, you will need to divide the area by b-a which is the
the difference between the final and initial x values.
Friday, October 24, 2014
Inverse of a straight line
The straight line graphs shown below are inverses of one another.
Given the invertible function f(x), we determine the inverse by:
- replacing every x with y and y with x;
Monday, October 20, 2014
Moving left and right, speeding up or slowing down?
From Khan Academy
Let's deal with moving left and right to start.
Let's deal with moving left and right to start.
The particle is moving to the right when its velocity is positively valued; that is, when v(t)>0.
The particle is moving to the left when its velocity is negatively valued; that is, when v(t)<0.
Now we consider when the particle is speeding up and slowing down.
The particle is speeding up for those times when the product of its velocity and its acceleration is greater than zero. Therefore we want
v(t)⋅a(t)>0.
For this condition to be satisfied, we want those times when v(t) and a(t) are both positively valued or both negatively valued.
In contrast, he particle is slowing down for those times when the product of the velocity and the acceleration is less than zero. Therefore we want
v(t)⋅a(t)<0.
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