Final answer:
The discriminant of the given quadratic equation is not related to any probability distribution. It's an algebraic expression, and in this case, it is zero, indicating one real solution for the equation.
Step-by-step explanation:
The distribution of the discriminant for the equation 100x²+140x+49=0 is not associated with any probability distribution such as Exponential, Uniform, Normal, or Chi-Squared Distribution. Instead, the discriminant in a quadratic equation ax² + bx + c = 0 is given by Δ = b² - 4ac. In this case, the discriminant can be calculated as:
- b² = 140²
- 4ac = 4 × 100 × 49
- Δ = 140² - 4 × 100 × 49
After performing the calculation:
Since the discriminant is zero, it indicates that the quadratic equation has exactly one real solution. The nature or distribution of the discriminant itself is not categorized among the given options, as these options refer to distributions of random variables, not algebraic expressions like the discriminant.