If a quadratic polynomial f(x) is factorizable into linear distinct factor total number of real and distinct zeros of f(x) ?

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If a quadratic polynomial $f (x)$ is factorizable into distinct factor then total number of real and distinct roots will be $2$

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If a quadratic polynomial f(x) is factorizable into linear distinct factor total number of real and distinct zeros of f(x) ?

If a quadratic polynomial f(x) is factorizable into distinct factor then total number of real and distinct roots will be 2

If a quadratic polynomial $f (x)$ is factorizable into distinct factor then total number of real and distinct roots will be $2$