Are all integers also in real numbers? Why?

Is every natural number, whole number and integer a rational number ?

Give an example to satisfy the following statements : All integers are rational numbers but all rational numbers need not be integers.

Give an example to satisfy the following statements. All whole numbers are integers but all integers are not whole numbers.

The set of all real numbers is

Solve 5x-3 lt 3x+1 when (i) x is an integer (ii) x is a real number.

Solve 3x+8 gt2 , when (i) x is an integer. (ii) x is a real number.

Solve 5x-3 lt 7 , when (i) x is an integer. (ii) x is a real number.

Find the component statements of the following compound statements. All rational numbers are real and all real numbers are complex.

For each of the following compound statements first identify the connecting words and then break it into component statements. All rational numbers are real and all real numbers are not complex.

The differential equation (dy)/(dx) = (1)/(ax + by + c) where a,b,c are all non zero real numbers, is