The converse of the statement, "If sqrtx...

The converse of the statement, "If `sqrtx` is a complex number, then x is a negative number” is

A

If `sqrtx` is not a complex number, then x is not a negative number

B

If a is a negative number, then `sqrtx` is a complex number

C

If x is not a negative number, then `sqrtx` is not a complex number

D

If `sqrtx` is a real number, then x is a positive number

Verified by Experts

Similar Questions

Explore conceptually related problems

The contrapositive statement of the statement "If x is prime number, then x is odd" is

The converse of the statement If x>y, then x+a>y+a, is

Write the converse and contrapositive of the statement " If x is a prime number then x is odd "

If z is a complex number, then which of the followinf is not true?

The converse of the statement ''If x gt y , then x + a gt y + a '' is

If z is a complex number, then (bar(z^-1))(bar(z)) =

Find the modulus, argument of the complex number −7 + 24i

The congugate of a complex number z is frac{1}{i-1} ,then the complex number is

Write the converse of the statement. "The diagonals of a rectangle are congruent'. Is the converse statement true?