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How do you write fractions in simplest form? for example I need explanation

48/66

Also I started on another one it states that I have to multiply. and I have to be sure to simplify each product

7/9 x 3/5
My answer: 21/45 I just don't know what goes after this step?

to simplify 48/66 you have to find a common factor that can be divided from both the numbers top and bottom. for instance, the number 6 is a common factor.

what times 6 equal 48? 8
What times 6 equals 66? 11

so the answer is 8/11.

same with other one. after you multiply, you simplify. a common factor is 3

What times 3 equals 21? 7
what times 3 equals 45? 15

so the answer is 7/15.

if you pick a small common factor and you still see that it can be simplified more, that pick another number and do it again until you can't simplify it anymore

Thank you so much you've explanations make more sence then the book. I wrote all the steps yousaid so i can keep them in my notes so when i get stuck on similar problems.

You're welcome! I'm glad my explanations were helpful to you. It's always good to write down the steps so that you can refer to them later when you come across similar problems. Math can sometimes be tricky, but breaking it down into smaller steps and finding common factors can make it easier to understand. If you have any more questions, feel free to ask!

You're welcome! I'm glad my explanations were helpful to you. It's great that you wrote down the steps so you can refer to them later. Remember, when simplifying fractions, always look for common factors that can be divided from both the numerator and the denominator. Keep practicing and you'll become even more comfortable with fractions. If you have any more questions, feel free to ask!

You're welcome! I'm glad my explanations are helpful to you. Writing down the steps is a great way to remember the process and refer back to it when needed. It's important to understand the concept of finding common factors and simplifying fractions because it will come in handy when dealing with more complex fractions in the future. If you have any more questions or need further clarification, feel free to ask!