Answer :
Sure, let's work through each part of the problem step-by-step to understand how to get the correct results.
a) [tex]\( 60 \div 10 \)[/tex]
To divide 60 by 10, you simply need to find out how many times 10 fits into 60. When you divide, you find that 10 fits 6 times. So, [tex]\( 60 \div 10 = 6 \)[/tex].
b) [tex]\( 800 \div 100 \)[/tex]
For this one, you divide 800 by 100. You're finding how many times 100 is contained in 800. The answer is that 100 fits 8 times. So, [tex]\( 800 \div 100 = 8 \)[/tex].
e) [tex]\( 24000 \% 1000 \)[/tex]
This is a modulus operation, which means you'll find the remainder when 24000 is divided by 1000. Since 24000 is exactly divisible by 1000, the remainder is 0. Therefore, [tex]\( 24000 \% 1000 = 0 \)[/tex].
f) [tex]\( 3600 \div 100 \)[/tex]
Here, you're dividing 3600 by 100, which means you're determining how many hundreds make up 3600. The result is that 100 fits 36 times. So, [tex]\( 3600 \div 100 = 36 \)[/tex].
h) [tex]\( 80000 \div 100 \)[/tex]
Dividing 80000 by 100 means you're finding how many times 100 is in 80000. The answer is 800 times. So, [tex]\( 80000 \div 100 = 800 \)[/tex].
i) [tex]\( 320 \div 10 \)[/tex]
To divide 320 by 10, check how many times 10 is contained in 320. The answer is 32 times. Therefore, [tex]\( 320 \div 10 = 32 \)[/tex].
k) [tex]\( 30000 \div 1000 \)[/tex]
When you divide 30000 by 1000, you determine how many thousands fit into 30000. The answer here is 30 times. So, [tex]\( 30000 \div 1000 = 30 \)[/tex].
l) [tex]\( 150000 \div 1000 \)[/tex]
Here, you are dividing 150000 by 1000, and you're finding how many times 1000 fits into 150000. The answer is 150 times. Therefore, [tex]\( 150000 \div 1000 = 150 \)[/tex].
There you have it! Each part is a straightforward calculation involving division or modulus operation.
a) [tex]\( 60 \div 10 \)[/tex]
To divide 60 by 10, you simply need to find out how many times 10 fits into 60. When you divide, you find that 10 fits 6 times. So, [tex]\( 60 \div 10 = 6 \)[/tex].
b) [tex]\( 800 \div 100 \)[/tex]
For this one, you divide 800 by 100. You're finding how many times 100 is contained in 800. The answer is that 100 fits 8 times. So, [tex]\( 800 \div 100 = 8 \)[/tex].
e) [tex]\( 24000 \% 1000 \)[/tex]
This is a modulus operation, which means you'll find the remainder when 24000 is divided by 1000. Since 24000 is exactly divisible by 1000, the remainder is 0. Therefore, [tex]\( 24000 \% 1000 = 0 \)[/tex].
f) [tex]\( 3600 \div 100 \)[/tex]
Here, you're dividing 3600 by 100, which means you're determining how many hundreds make up 3600. The result is that 100 fits 36 times. So, [tex]\( 3600 \div 100 = 36 \)[/tex].
h) [tex]\( 80000 \div 100 \)[/tex]
Dividing 80000 by 100 means you're finding how many times 100 is in 80000. The answer is 800 times. So, [tex]\( 80000 \div 100 = 800 \)[/tex].
i) [tex]\( 320 \div 10 \)[/tex]
To divide 320 by 10, check how many times 10 is contained in 320. The answer is 32 times. Therefore, [tex]\( 320 \div 10 = 32 \)[/tex].
k) [tex]\( 30000 \div 1000 \)[/tex]
When you divide 30000 by 1000, you determine how many thousands fit into 30000. The answer here is 30 times. So, [tex]\( 30000 \div 1000 = 30 \)[/tex].
l) [tex]\( 150000 \div 1000 \)[/tex]
Here, you are dividing 150000 by 1000, and you're finding how many times 1000 fits into 150000. The answer is 150 times. Therefore, [tex]\( 150000 \div 1000 = 150 \)[/tex].
There you have it! Each part is a straightforward calculation involving division or modulus operation.
