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Showing posts from November, 2021

General Equations Part 1

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IS 0/0 REALLY EQUAL TO ONE? There is a set of equations that works with every number. These are general equations. Here are a few examples.  If you have an x amount of cake (x is only a variable), and you eat them all, you eat all x amount of cake(s). x/1 always equals x. Let me explain further on the subject. Multiplication is essentially the process of repeated addition. Let's use the cake example. Every hour, one cake is made. How many hours does it take to make two cakes. We can represent this situation as a multiplication sentence: 1*2. 1*2=2, since you add 1 twice. 1+1 is 2. So in two hours, two cakes are made. Division is essentially the inverse of multiplication.Therefore, 2÷1=2. This proves the point that x÷1=x. But does that mean that 0÷1=0? It does indeed. This gets me to my next point: 0÷x=0. If you have 0 cakes and you'll eat the cakes, How many cakes will you have? You'll have no cakes because there are no cakes in the first place. How are you going to eat not...

Dividing Fractions

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  SKIP, FLIP, AND MULTIPLY You have 1/2 and you divide by 1/2. The answer is 1. But how is it 1? Let's go through it together. First, skip the first fraction. Next, turn the division sign into a multiplication sign. Now, look at the second fraction. Find the reciprocal. The reciprocal of a fraction is the fraction swapped. The numerator goes to the bottom and the denominator goes to the top. Multiplying fractions are easy. Multiply the top numbers, then the bottom numbers. Therefore, 1/2 ÷ 1/2 is 1! When dividing fractions, remember this rule: Skip, flip, and multiply.

Factorial Riddle

FOR MORE INFO ON FACTORIALS, VISIT:  https://mathblogone.blogspot.com/2021/11/factorials.html You are at the phone store and you want a new phone number. There's a catch though. First off, each digit must be shown once. There are 10 digits. What are the chances that you'll get this number: 235-674-1908 RULES: Each digit is only used once. There are 10 digits. You have to find out what the chances are of getting the following number: 235-674-1908 Write your answer as a fraction(number/number) Write your answer in the comments below.

BINARY: FROM 0-32

 BINARY: FROM 0-32 0=0 1=1 2=10 3=11 4=100 5=101 6=110 7=111 8=1000 9=1001 10=1010 11=1011 12=1100 13=1101 14=1110 15=1111 16=10000 17=10001 18=10010 19=10011 20=10100 21=10101 22=10110 23=10111 24=11000 25=11001 26=11010 27=11011 28=11100 29=11101 30=11110 31=11111 32=100000

Thanksgiving Special 2021

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  IT'S THANKSGIVING Since today is Thanksgiving, I have a thanksgiving movie. It is 1 hour, 1 minute, and 19 seconds long. It is the story of a girl who discovers that she was adopted and embarks on a journey to find her biological parents. The director of the feature-length film is a man named Dhar Mann. Please enjoy! Please go to this link or watch the video below: https://www.youtube.com/watch?v=aemPRit670g

The Story of One

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 Hello guys! Today, I present to you a documentary about the history of number one. Abram Rhinehart posted this video, so I give credit to him. I also give credit to the British Broadcasting Corporation for making the documentary.  Here is the link: https://www.youtube.com/watch?v=xYOJsnbH-DA So, let's get on to the documentary!

The 4th Dimension

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X, Y (AND Z??) You probably know about the x and y-axes.  The x-axis is horizontal and the y-axis is vertical. Did you know that there are also both the z and w-axes? The z-axis involves imaginary numbers. For more information about imaginary numbers, go to https://mathblogone.blogspot.com/2021/11/imaginary-numbers.html If the area where a function lies on the x-axis is an imaginary number, the function will raise out of the graph like it was a 3D object. Imaginary numbers on a graph are represented not by length or width, but by depth. Essentially, the z-axis makes 2D items turn into 3D items. The image above is showing a rotating tesseract. Let me explain to you what a tesseract is. Suppose you have one dot. You have another dot that is horizontally one inch away from the other. If you connect the dots, you get a one-inch horizontal line. You have two parallel lines. Connect the edges and you have a square. A square has all the measurements for 4 sides. A cube has all square...

Binary

  BINARY Do you know how powers of ten work? 10^0=1 10^1=10 10^2=100 10^3=1000 10^4=10000 10^5=100000 10^6=1000000 10^7=10000000 For every power of ten, the exponent (if it is a natural number) is the number of zeros you'll have after the one. If you have 10^2, you will have 2 zeros which are 100. The powers of two are different(it's called binary). Binary is using the act of doubling. 2^0=1 2^1=2 2^2=4 2^3=8 2^4=16 2^5=32 2^6=64 2^7=128 Each exponent tells you how many times you continuously repeat doubling, starting from one. 2^5 means that you did the following: 1+1=2 2+2=4 4+4=8 8+8=16 16+16=32 2^5 is 32. This is binary! Binary actually uses ones and zeros. To find the binary value of a number, look at your hands. Each finger represents a number. Your first finger is 1, your second finger is 2, then it goes to 4, 8, 16, 32, 64, 128, and so on. Find the closest number below any number on your finger. If your number is 33, find 32. Subtract and assign 32 as a 1. 33 in binary ...

PI

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π "What is  π?" you wonder.  π is the ratio between the circumference of a circle and its diameter. A circle with a 1 cm diameter has a circumference of  π. Click this link so you can calculate many digits of pi: https://onlinenumbertools.com/calculate-pi-digits I didn't do all these digits. I give all credit to that website. THE DIGITS OF π ARE(1,000,000 digits): 3.14159265358979323846264338327950288419716939937510582097494459230781640628620899862803482534211706798214808651328230664709384460955058223172535940812848111745028410270193852110555964462294895493038196442881097566593344612847564823378678316527120190914564856692346034861045432664821339360726024914127372458700660631558817488152092096282925409171536436789259036001133053054882046652138414695194151160943305727036575959195309218611738193261179310511854807446237996274956735188575272489122793818301194912983367336244065664308602139494639522473719070217986094370277053921717629317675238467481846766940513200056812714526356...