Statement 1: If $27a+9b+3c+\mathrm{d}=0$, then the equation $f\left(x\right)=4a{x}^3+3b{x}^2+2cx+\mathrm{d}=0$. Has at least one real root lying between $(0, 3).$
Statements 2: If $f\left(x\right)$ is continuous in $[a, b]$, derivable in $(a, b)$ such that $f\left(a\right) = f\left(b\right)$, then at least one
point $c\in (a,b)$ such that $f\left(c\right)=0$.

If both the statements are TRUE and STATEMENT 2 is NOT the correct explanation of STATEMENT - 1

If STATEMENT – 1 is TRUE and STATEMENT 2 is FALSE

If STATEMENT – 1 is FALSE and STATEMENT 2 is TRUE

If both the statements are TRUE and STATEMENT 2 is the correct explanation of STATEMENT – 1