For a quadratic equation in the standard form \(ax^2+bx+c=0\), the sum of its zeros (roots) is given by the formula:
Sum of zeros = \(\boldsymbol{-b/a}\)
In the given equation, \(3x^2+2x-5 = 0\):
Using the formula:
Sum of zeros = \(\boldsymbol{-b/a} = \boldsymbol{-(2)/(3)}\)
Sum of zeros = \(\boldsymbol{-2/3}\)
The sum of the zeros for the equation \(3x^2+2x-5\) is \(\boldsymbol{-2/3}\).
If (x - 1) 2+ (y - 2) 2= (x – 1) (y - 2), where x and y are integers, then value of 2x + 3y is:
If the graph of a quadratic polynomial lies entirely above x-axis, then which one of the following is correct?
If the roots of the equation x 2+ px + q = 0 are tan 19° and tan 26°, then which one of the following is correct?
If x 2- px + 4 > 0 for all real values of x, then which one of the following is correct?
If 2 + i is a root of the equation x 2- ax + 1 = 0, then the value of a is:
If \(\tan \left( {\frac{α }{2}} \right)\) and \(\tan \left( {\frac{β }{2}} \right)\) are the roots of the equation 8x 2- 26x + 15 = 0, then the value of cos (α + β) will be