Ineed to know the number of solutions and the descriminate value. i could figure it out if i had an equation for it. any ? i am offering a lot of points!

The discriminant is the part of the quadratic formula under the radical, namely:

Two real and unequal roots. If is a perfect square, the roots are rational. Otherwise, they are irrational.
One real root with a multiplicity of two. That is to say that the trinomial is a perfect square and has two identical factors. The Fundamental Theorem of Algebra still holds because it allows counting roots up to the limits of their multiplicity.

A conjugate pair of complex roots of the form where is the imaginary number defined by

Terminology note: Rarely will you find a quadratic with purely imaginary roots. A quadratic that does not have real roots generally has complex number solutions which have a real part and an imaginary part. Hence, to say that a quadratic has "two different imaginary solutions" is almost always incorrect.

All points to the left of zero on a horizontal number line are negative. a number line is a picture of a graduated straight line that serves as abstraction for real numbers. this number line can be extended to the left to represent numbers which are smaller than 0. such numbers are called negative numbersmark me brainliest

Sin(a)+cos(a)+cot(a)-1=2(csc(x)+1)