On comparing 99 and 99, it is clear that both are equal. (b) On comparing 5 and -7, it is clear that 5 is greater than -7 because positive numbers are always greater than negative numbers. On comparing 9 and 4, it is clear that 9 is greater than 4. Question 2: Fill in the blank spaces with suitable symbols. So, the numbers can be represented in descending order as It is clearly visible that among all the given numbers, 16 is the greatest number and -8 is the lowest number. Question 1: Write the following numbers in descending order using the greater than symbol.ĭescending order refers to the arrangement of numbers from the highest number to the lowest number. Using the greater than symbol, it can be represented as 1000>200. It is pretty clear that 1000 grams are greater than 200 grams. Now, we will have to do a comparison between 1000 g and 200 g. When converting 1 kilogram to grams, it will be equal to 1000 grams. Here, we either need to convert kilograms to grams or grams to kilograms. So, first, we will make sure that both quantities have the same unit. Only then can we determine which quantity is greater than the other.įor example, if there are two quantities, 1 kilogram, and 200 grams, and we have to represent the greater quantity among the two given quantities, we use the greater than symbol. For both the given quantities, they should have the same unit. Greater than symbol with different quantities Now check the numerator and it is clear that 27 is the highest number when compared to 20. Now we have 45 as the denominator for both numbers. The steps to rationalize them are given below: Since both denominators are different, we will rationalize them. And finally, we compare the two newly obtained numbers using the symbol.įor example, if there are two fractions, 4/9 and 3/5, and we have to represent the greater fraction among the two fractions using the greater than symbol. Similarly, we multiply the numerator of the second fraction with the denominator of the first fraction to get the second number. So, for that, we cross multiply the fractions, that is, we multiply the numerator of the first fraction with the denominator of the second fraction to get the first number. Greater than symbol with fractionsįirst, we need to convert the fractions into natural numbers. Using the greater than symbol, it can be represented as 4 > -29.

Here, 4 is greater than -29 because when we compare a positive number with a negative number, positive numbers are always greater than negative numbers. Suppose there are two numbers -29 and 4, and we have to represent the greater number among the two numbers using the greater than symbol. Using the greater than symbol, it can be represented as -3 > -29. Because the numbers have a negative sign, the smaller number is considered greater. Positive numbers, including zero, are considered natural and whole numbers, and the working of the greater than symbol with these numbers is already explained above.įor example, if there are two numbers, -3 and -29, and we have to represent the greater number among the two numbers using the greater than symbol. Hence, -1 is the greatest negative number. In the case of negative numbers, the greater than symbol is used by pointing towards the least value among the given values, because when we deal with negative numbers, a smaller number is treated as a greater number. Integers are negative and positive numbers, including 0. Using the greater than symbol, it can be represented as 0.03 > 0.003. By looking at the numbers, it is obvious to tell that 0.03 is greater than 0.003. The symbol simply points towards the greater value among the given values.įor example, if there are two decimal numbers, 0.003 and 0.03, and we have to represent the greater number among the two numbers using the greater than symbol. The greater than symbol almost works the same way as it works with natural or whole numbers. Using the greater than symbol, it can be represented as 15 > 8.

By looking at the numbers, it is obvious to tell that 15 is greater than 8. The greater than symbol is used directly by pointing towards the greater value among the given values.įor example, if there are two numbers, 8 and 15, and we have to represent the greater number among the two numbers using the greater than symbol. Let us understand how to use the greater than symbol for various numerical values and quantities from the below: Greater than symbol with a whole or natural number How to use the greater than symbol for different numeric values and quantities? The greater than symbol in Mathematics is represented as “>”.

Greater than less than equal to symbold