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500/60 simplified, Reduce 500/60 to its simplest form

source : everydaycalculation.com

500/60 simplified, Reduce 500/60 to its simplest form

The simplest form of 500/60 is 25/3.

Steps to simplifying fractionsFind the GCD (or HCF) of numerator and denominatorGCD of 500 and 60 is 20Divide both the numerator and denominator by the GCD500 ÷ 20/60 ÷ 20Reduced fraction: 25/3Therefore, 500/60 simplified to lowest terms is 25/3.

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Equivalent fractions: 1000/120 250/30 1500/180 2500/300 100/12 3500/420

More fractions: 1000/60 500/120 1500/60 500/180 501/60 500/61499/60 500/59

How to divide a whole number into another whole number, 60

How to divide a whole number into another whole number, 60 – 👉 In this video series you will learn how to divide integers. We will discuss basic division and then move to division using long division. Integers willDivision Calculator. Online division calculator. Divide 2 numbers and find the quotient. Enter dividend and divisor numbers and press the = button to get the division result:divided by Use this calculator to find percentages. Just type in any box and the result will be calculated automatically. For example: 70% of 500 = 350; Calculator 2: Calculate a percentage based on 2 numbers. For example: 350/500 = 70%; How much is 70% of 500? What is 70% of 500 and other numbers? 70% of 500.0 = 350.000: 70% of 512.5 = 358

Division calculator with remainder (÷) – The simplest form of 500 / 60 is 25 / 3. Steps to simplifying fractions. Find the GCD (or HCF) of numerator and denominator GCD of 500 and 60 is 20; Divide both the numerator and denominator by the GCD 500 ÷ 20 / 60 ÷ 20; Reduced fraction: 25 / 3 Therefore, 500/60 simplified to lowest terms is 25/3. MathStep (Works offline)9292 divided by 14; 37 divided by 3; Disclaimer. While every effort is made to ensure the accuracy of the information provided on this website, neither this website nor its authors are responsible for any errors or omissions, or for the results obtained from the use of this information. All information in this site is provided "as is", withRemember: A decimal number, say, 3 can be written as 3.0, 3.00 and so on. Bring down next digit 0. Divide 10 by 2. Write the remainder after subtracting the bottom number from the top number. End of long division (Remainder is 0 and next digit after decimal is 0).

Division calculator with remainder (÷)

What is 70 percent of 500? Calculate 70% of 500. How much? – Instead of saying 8 divided by 60 equals 0.133, you could just use the division symbol, which is a slash, as we did above. Also note that all answers in our division calculations are rounded to three decimals if necessary. Here are some other ways to display or communicate that 8 divided by 60 equals 0.133: 8 ÷ 60 = 0.133 8 over 60 = 0.133$12 is what percent of $60? $12 is divided by $60 and multiplied by 100%: ($12 / $60) × 100% = 20%. Whole value calculation. $12 is 20% of what? $12 is divided by 20%: $12 / 20% = ($12 / 20) × 100 = $60. Percentage change calculation. What is the percentage change from $40 to $50? The difference between $50 and $40 is divided by $40 anddivided by Use this calculator to find percentages. Just type in any box and the result will be calculated automatically. Calculator 1: Calculate the percentage of a number. For example: 12% of 500 = 60; Calculator 2: Calculate a percentage based on 2 numbers. For example: 60/500 = 12%; How much is 12% of 500? What is 12% of 500 and other

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Math Antics – Converting Base-10 Fractions – Now that we know the basics of how decimal numbers work, let’s see how we can write some special fractions using decimal numbers.
I’m going to call these fractions “Base 10 fractions” because their bottom numbers are all ‘powers of 10’, like 10, 100, or 1,000. Let’s start with this fraction: one over ten. You should recognize that. It’s one of our building blocks. And this should be easy to write as a decimal number because we have a number place just for counting tenths. So all we have to do is put a ‘1’ in the tenths place like this: zero point one Now when you write decimal numbers, it’s important that you always include the ones place. But since we don’t have any ones, we just put a zero in that spot. The zero makes the decimal point easier to see. Alright… so that’s one tenth, but what if we have 2 over 10 instead? All we do is change the digit in the tenths place to a ‘2’. So 2 over 10 equals 0.2 In fact, we can keep counting tenths like this… 3 tenths, 4, 5, 6, 7, 8, 9, and finally 10 tenths. But look what happened when we got to ten tenths. We don’t have a digit for 10, so we had to use the next number place over: the ones place. But that makes sense because if you have the fraction 10 over 10, that makes a whole and the value is just ‘1’. Of course we don’t really need the zero in the tenths place to write ‘1’, but as long as the decimal point is there, at least we won’t confuse it with 10. Alright, tenths are pretty easy, but what about hundredths? Let’s start with the hundredths building block: 1 over 100. To write that as a decimal, we simply put a ‘1’ in the hundredths place. We also need to put a zero in the tenths place to act as a place-holder and show that we have no tenths. And we still need to put a zero in the ones place as usual. Next let’s try ‘2’ hundredths. For that, we simply put a ‘2’ in the hundredths place. Let’s keep on counting with hundredths, just like we did for tenths… 3 hundredths, 4, 5, 6, 7, 8, 9, and 10 hundredths. Ah, but look what happened when we got to 10 hundredths. Just like before, we have to use the next number place to the left …the tenths place. This happens because any time you have ten of a building block, they combine to form one of the next biggest building block. For example… ten hundredths is a tenth. ten tenths is one. ten ones is ten. and ten tens is a hundred. Now the next fraction after 10 over 100 is 11 over 100. If you think about it, you’ll see that eleven-hundredths is really just a combination of ten-hundredths and one-hundredth. Knowing that will help us write it as a decimal. Because a group of 10 hundredths is equal to 1 tenth, we put a ‘1’ in the tenths place. And we still have that 1 hundredth left over, so we put a ‘1’ in the hundredths place. There, 11 over 100 is just 0.11 as a decimal. Fortunately, you don’t have to break up the fraction into tenths and hundredths each time. Any time you have a 2 digit number over 100, all you have to do is put those digits in the tenths and hundredths places of your decimal number. Let’s look at a few more examples to help you see the pattern. 24 over 100 would be 0.24 32 over 100 would be 0.32 78 over 100 would be 0.78 and 99 over 100 would be 0.99 Now, what do you think will happen if we convert the fraction 100 over 100 into a decimal? Right, 100 has 3 digits, so we need to use another number place. Now the next one over is the ones place. That makes sense because 100 over 100 is a whole, and its value is just ‘1’. Now that we know how to convert hundredths into decimals, let’s try converting thousandths. That’s fractions that have 1,000 as the bottom number. Let’s start with 1 over 1,000. Now this should be easy. All we have to do is put a ‘1’ in the thousandths place. Notice that this time we need zeros in both the tenths and the hundredths place to act as place holders. Next, let’s try converting 10 over 1,000. Remember that 10 thousandths is the same as 1 hundredth, so we we will put a ‘1’ in the hundredths place and we’ll put a zero in the thousandths place. We don’t really need the ‘0’ at the end, but it helps us see that this was 10 thousandths. Alright, what if we have 100 over 1,000. Now that’s a three digit number on top, so we’re going to need to use three number places: the thousandths place, the hundredths place, and the tenths place. So as you can see, 100 over 1,000 is just the same as one tenth. Let’s see a few more examples… 58 over 1,000 is 0.058. 73 over 1,000 is 0.073 365 over 1,000 is 0.365 and 999 over 1,000 is 0.999 And finally, what do you think we’d get if we converted 1,000 out of 1,000 ? …right again! 1,000 over 1,000 is just a whole, so its value would be ‘1’. Okay, so we’ve learned how to convert base 10 fractions into decimals, but we can go the other way too. We can start with a decimal and convert it into a fraction. Let’s say we want to convert a decimal number into a fraction. All we have to do is take the decimal digits and make them the top number of a base 10 fraction. The bottom number will be determined by the smallest number place used in our decimal. For example, to convert 0.8 into a fraction, we put an 8 on the top, and a 10 on the bottom, because the smallest number place in our decimal was the tenths place. And to convert 0.29 into a fraction, we put a 29 on top and we put 100 on the bottom, because the smallest number place in our decimal was the hundredths place. And finally, to convert 0.568 into a fraction, we put 568 on top and 1,000 on the bottom, because the smallest number place in our decimal was the thousandths place. Okay… so far, all of the fractions that we’ve converted to decimal numbers (and vice-versa) have bottom numbers like 10, 100, or 1,000. Those fractions are easy to convert, because our number system is based on ‘powers of 10’. We have number places specifically for counting those. But what if we want to take fractions with different bottom numbers like 1/2, 3/4, or 8/25, and write those as decimal numbers? We don’t have special number places for halves, fourths or twenty-fifths, so what are we going to do? Well, you’re going to have to watch the next section to find out. But first let’s take a minute and review all this. If a fraction has a bottom number that is a power of 10, then it’s easy to convert it into a decimal number because there are number places just for counting base 10 fractions. To convert tenths, all you have to do is put the top number in the tenths place. To convert hundredths, you have to use both the tenths and hundredths place together. To convert thousandths, you have to use three number places, and so on… You can also convert from a decimal number to a fraction just by making the decimal digits the top number of the fraction, and by using a bottom number that’s based on the smallest number place from our decimal. Be sure to do the exercises so you get really good at converting base 10 fractions. Learn more at www.mathanitcs.com .

Bangkok | Thailand part 1 – This is Thailand.
And this is its capital Bangkok. Bangkok is also known as, I am not making up this shit, its real, google it. Today Thailand is known for, cheap tourist destination, Buddha temples, beaches, food, nature and… In this video, I am going to show you what to see in Thailand in 7 days trip. Let's get into it. If you fly to Thailand you will probably reach here, Bangkok. So let's start from there. First, explore the spiritual side of Thailand. There are two famous Buddha temples in Bangkok. First is the golden Buddha temple. Yes, seriously this whole statue is made from solid gold and weighs 5.5 tons. Video shooting is not allowed inside so, maybe I will post a picture over here. The second is the sleeping buddha temple. This is the highest grade first-class royal temple in Thailand and consists of a huge statue of Buddha of 46 meters. Both the temples are very peaceful and will give your mind a relaxing time. If you like caged animals, then you can visit Safari World which is located just a half-hour away from the city center. This park is further divided into Marine Park and Safari Park. In safari park, you can drive along the road and see different kinds of animals, such as Giraffe, Lion, Tiger, many birds… And in Marine park you can find water creatures. Now there is a huge controversy about how they treat these animals but they do have different animal shows such as Orangutan show, Dolphin show or sea lion show. By looking at what these animals can do, you will be amazed, but you will also start wondering about how they teach these things to animals and certainly, those methods should not be good. Another interesting place to visit is the city center in Bangkok. Now I am in the heart of Bangkok, it's a center city. And I am roaming around exploring the street life. It's a crowded place with many shops and massage parlors. I will suggest definitely visit the Indra Square mall where you can buy many things for cheap. But don’t forget to bargain. You must try a river cruise which will take you on a tour of Bangkok at night. It is the best way to see the city’s skyline at night. Dinner will be provided on the cruise which is mediocre but you are not there for dinner anyway. You are there for this… That's it for this video. In the next video, we will go to Pattaya which needs no introduction and we will also see how much this total trip costs. If you click the subscribe button, you will go to Thailand soon. If you like this video please like it and stay tuned for part 2. .

The Four 4s – Numberphile – You have four 4s: 4 ,4 ,4 and 4, and using all four 4s you have to create, using the mathematical operators, as many numbers as you can.
So, the way that we start this normally, if we're doing "level 1" four 4s, will be, all that you're allowed to use is, addition, subtraction, multiplication and division. Let's start at 0, and we gonna then go to 1, then go to 2. So, with 0, how do you get four 4s to equal 0? It is kind of easy. You can go 4 minus 4 plus 4 minus 4. That's 0. Brilliant! We've got 0. Okay, let's put the four 4s again to equal 1. Well, we could do 4 divided by 4, now that's 1, plus 4 minus 4, or we could have done 4 divided by 4, divided by 4 divided by 4 which is 1 divided by 1, which is 1. Again that's 1. There are lots of different ways, and they get a little bit more complicated. And we can go and do 2. And we can carry on upwards. How far? Ten? A hundred? A thousand? I'm going to show you today, Brady, your mind will be blown! I will prove the four 4s all the way up to infinity. [Brady]: You can make every number? You can make EVERY number up to infinity. It's a fantastic little proof and we're going to get there. We need to actually be, we need to clarify the operators first. We can get up to 10 just with these: plus, minus, multiplication and division. To get up to 20, we need to introduce some other things: what we need to introduce is concatenation, which means that just that we've got 4 4 4 4, we can bring them together, so we can actually bring them together and consider that, say forty-four. We introduce the decimal point so one of these could be zero point four. And we introduce the factorial, which means it's 4 times 3 times 2 times 1. And also, we need the square root, so square root of 4 is obviously 2. You might think, well, that's spoiling this other little beautiful simple puzzle, but actually factorial, concatenation, decimal, and square root are really basic. They're kind of in our basic armory. so I think that's fine. Well, how far can we do with all of these? We can definitely get up all the way to 50. Higher than 50? We can get up pretty high, we can get up to 100, but in fact we need to start introducing other ones, and I'll show you– one of the ones that doesn't work with all these, is, say, 99. I'm gonna show you how to do 99. So 99, there are different ways to do this, but this is the one that I quite like. It all depends which is the new symbol you're going to do. 4 over 4, as a percentage is 100 minus 1 is 99. So that's quite a clever way and the good fun thing about the four 4s well, just say you're bored on a plane or a train, you can just start at the beginning and then just go up and if you've got a long haul flight you might be able to get to 500 or something. Some purists might disagree and say this is really ugly and prefer something else. Some people introduce things like "the triangle number of" or there's lots of combinatorial symbols that you can do, you know, "4 choose 4" or "4 factorial choose 4." But already, with the operations that I've mentioned here, where we have pretty much everything we need. The only other one that we need to get up to infinity is log, and log is a pretty simple thing, mathematically speaking. Brady: "Do you mean log ten, the natural log or all different types of log?" We're going to get there because actually the log that we need is log base 4. Brady: "Of course." Of course, it had to be 4. And we're also going to use log base half. This is your brief refresher on what a log is, okay? So, if a equals b to the c, then the log base b of a equals c. So that's basically the same thing. Let's put some numbers in, because we're gonna be doing log 4, so 4 is equal to 4 to the 1, okay? Because 4 to the 1 is 4. So the log base 4 of 4 is 1. 16 is 4 squared, so the log base 4 of 16 equals 2. 64 equals 4 cubed, so log base 4 of 64 equals 3. Can you see there's a pattern here? Basically, log base 4 of 4 to the n equals n. n doesn't have to be a whole number so the square root of n is the same thing as n to the half. Let's translate that here. We've got log the base 4 of the square root of 4 which is actually log base 4 of 4 to the half equals half. And let's do the square root of the square root of n which is the same thing as n to the half times half, which is the same thing as n to the quarter. We get log base four of square root of the square root of 4 equals log base 4 equals a quarter. I'm just gonna carry on because it's all over. So the log of log of base 4 of the square root of the square of the square root of 4 equals log the base 4 of 4 to the 1/8 equals 1/8. So, we are half the way there to proving the four 4s to infinity. Because what we've actually done, we've got two 4s. We know that this expression here, we know log 4 of the square root of 4 is half. Log 4 of the square root of the square root of 4 is a quarter. So we know that just using two 4s we can get the half the halfing sequence which is half quarter eighth. So we've got two 4s left, and let's see how we can get there. Another bit of paper, and we're gonna do all on this next bit of paper. We had log 4 of 4 to the n is n. It's actually the same. Whatever we have here that would be the same. Log half half to the n equals n Right? And so let us now try to find the log base half of these things here. What I'm gonna do, the answer is always log base half of half. That's 1. Log base half of a quarter, okay we've got two 4s to do that, is the same thing as log base half of half squared, which equals 2. Log base half of an eighth is log base half of half cubed, which equals 3. So, we know that two 4s goes into here, and in here and here. We just need to find a way of expressing log base half with two 4s. So we need to find a way of expressing half with two 4s, that half is obviously 2 in 4 but that same thing is root 4 over 4. So here, we can say that log to the base root 4 over 4 of log 4 root 4 is 1. Because that is half, and that is log of half, so that's 1 Brady: "So you used all four 4s then." I've got all four 4s. Earlier I showed you how you can use the four 4s to make 1 in a very very simple way. Use 4 divided by 4, plus 4 or minus 4 is 1 But you can also do it here. Log to the root 4 over 4 of log to the base 4 of root 4 is 1, but log to the base 4 over 4 of log base 4 of the square root of the square root of 4 equals 2. So this will expand out, and Brady: "So however many square root signs you put there" is equal to the number. Brady: "so you could put, if you put a billion square root signs there, you'd get a billiion." Yeah. If you have a bit of paper big enough to write, log root 4 over 4 of log 4 the square root the square root the square root so much that you have a billion square root signs of square root 4, including everything there are a billion square root signs, that would equal a billion. The four 4s is a puzzle that was first written down in the late 19th century and you see very clearly in 1890s, there's a boom of this puzzle. Then in like the 1930s, there's another boom. Paul Dirac has a go at it. And Paul Dirac, who famously loved mathematical puzzles, basically beats the puzzle, completely defeats the puzzle. Before it was considered how high can you go, what are the operators that you're going to need, and he just says, well, with just logs and a square root I can bust this. It's broken. I can solve it all the way to infinity. Eccentricity of one, well actually, it's no longer an ellipse, then it's a parabola, and the shortest you can get is an eccentricity of zero. Eccentricity means away from the circle. .