Prove that between any two different real numbers there is a rational number and an irrational number

Rational Number is the combination of both rational and irrational number.

Thus, any two real number it can be rational and an irrational number..

Example: -3.12 is a real number but it is also rational

and 8.3333.... is also a real number but it is also an irrational number.

Further,

Rational Number is the number in the form , where q≠0.

Example:

Real Number is the all numbers including natural, whole, integers, rational, irrational number except the imaginary numbers.

Example: , 5, √28, etc.

The decimal which is non-terminating, non-repeating decimal expansion and thus it can't be written in the form of simple fraction is called irrational number.

Example: √5, π, 27.458978445...., etc.

last option: rhombus or kite

step-by-step explanation:

a kite and rhombus have the same shape. as we don't have any specific formula for the calculation of area of kite. the diagonals are used to calculate the area of a kite or rhombus.

the formula for area of rhombus is given by:

here, d_1 is the first diagonal and d_2 is the second diagonal.

so,

last option is the correct answer ..

i need a picure

step-by-step explanation: