MCQ
Statement $A ($Assertion$)$ : If the roots are calculated by splitting the middle term, then $9 x^2-3 x-20=0\Rightarrow(3 x-5)(3 x+4)=0$
Statement $R ($Reason$)$: To factorise $a x^2+b x+c=0$, we write it in the form $a x^2+b_1 x+b_2 x+c=0$ such that $b_1+b_2=b$ and $b_1 b_2=a c$.
Statement $R ($Reason$)$: To factorise $a x^2+b x+c=0$, we write it in the form $a x^2+b_1 x+b_2 x+c=0$ such that $b_1+b_2=b$ and $b_1 b_2=a c$.
- ✓Both assertion $(A)$ and reason $(R)$ are true and reason $(R)$ is the correct explanation of assertion $(A)$.
- BBoth assertion $(A)$ and reason $(R)$ are true and reason $(R)$ is not the correct explanation of assertion $(A).$
- CAssertion $(A)$ is true but reason $(R)$ is false.
- DAssertion $(A)$ is false but reason $(R)$ is true.