Question

Give two examples for all whole numbers are integers but all integers need not be whole numbers.

Answer 1

Answer:

FOR SOLVING THIS TYPE OF SUMS A CLEAR CONCEPT OF THE NUMBER LINE IS REQUIRED .

Step-by-step explanation:

WHOLE NUMBERS = 0 TO INFINITE , INTEGERS =  ALL THE NUMBERS WE KNOW { EXCEPT FRACTIONS AND DECIMALS}. As 0 to infinite falls in the positive side of the number line all whole numbers are integers but as whole numbers do not contain the the negative numbers all integers are not whole numbers . Thus a whole number like 2 is a integer but an  integer like -8 is not a whole number.