A) 1100
B) 975
C) 900
D) 800
Correct Answer: A
Solution :
If the HCF = H. then LCM = 44 H \[\therefore \] \[44H+H=1125\] \[\Rightarrow \] \[45\text{ }H=1125\] \[\therefore \] \[H=\frac{1125}{45}=25\] \[\therefore \] LCM \[~=44\times 25=1100\] Now First number \[\times \] Second number = LCM \[\times \]HCF \[\Rightarrow \] 25 \[\times \] Second number \[=1100\times 25\] \[\therefore \] Second number \[=\frac{1100\times 25}{25}=1100\]You need to login to perform this action.
You will be redirected in
3 sec