
Using the number line write the integer which is:
more than
more than
Answer
526.2k+ views
Hint: In this question we have to solve the given operation by using the number line. For that at first, we will draw a number line. Then we will fix the points values in the number line that is in given. Then move the points as in given. Finally, we will move five times to the right side. Last, we will find the final answer.
Complete step-by-step solution:
We have to find using the number line write the integer which is
more than
more than
A number line is a pictorial representation of numbers on a straight line. It’s a reference for comparing and ordering numbers.
It can be used to represent any real number that includes every whole number and natural numbers.
more than
Here, in the number line, more than means five times it will be skipped to the right side of the number line. So, the final value is .
more than
Here, in the number line, more than means five times it will be skipped to the right side of the number line. So, the final value is
Note: A number line is a pictorial representation of numbers on a straight line. It’s a reference for comparing and ordering numbers.
It can be used to represent any real number that includes every whole number and natural numbers.
When we add two positive numbers, the result will always be a positive number. Hence, on adding positive numbers direction of movement will always be to the right side.
We can do it another way.
Here’s the answer.
Complete step-by-step solution:
We have to find using the number line write the integer which is
A number line is a pictorial representation of numbers on a straight line. It’s a reference for comparing and ordering numbers.
It can be used to represent any real number that includes every whole number and natural numbers.

Here, in the number line,

Here, in the number line,
Note: A number line is a pictorial representation of numbers on a straight line. It’s a reference for comparing and ordering numbers.
It can be used to represent any real number that includes every whole number and natural numbers.
When we add two positive numbers, the result will always be a positive number. Hence, on adding positive numbers direction of movement will always be to the right side.
We can do it another way.
Here’s the answer.
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