Question

The following table shows the MRP of a few brands of motorcycles. If the GST charged on them is 12%, find the combined price after GST of the motocycles.

$\begin{array}{cccccc}\text{Brand}& \text{Brand}& \text{Hero}& \text{Honda}& \text{Royal}& \text{TVS}\\ & \text{Pulsar}& \text{Xtreme}& \text{Unicorn}& \text{Enfield}& \text{Apache}\\ & & & & \text{Bullet}& \\ \text{MRP(in Rs)}& \text{95000}& \text{110000}& \text{90000}& \text{180000}& \text{120000}\\ \text{Discount \%}& \text{10}& \text{20}& \text{25}& \text{10}& \text{30}\end{array}$

• A. ₹554640
• B. ₹545440
• C. ₹544540
• D. ₹565450

Answer 1

The correct option is B ₹545440

$\begin{array}{cccc}\text{Brand}& \text{MRP (in Rs.)}& \text{Discount}\%& \text{Selling}\\ & & & \text{Price (After}\\ & & & \text{Discount)}\\ \text{Bajaj}& 95000& 10& 90\%of95000\\ \text{Pulsar}& & & =\frac{90}{100}\times 95000\\ & & & =85500\\ \text{Hero}& 110000& 20& 80\%of110000\\ \text{Xtreme}& & & =\frac{80}{100}\times 110000\\ & & & =88000\\ \text{Honda}& 90000& 25& 75\%of90000\\ \text{Unicorn}& & & =\frac{75}{100}\times 90000\\ & & & =67500\\ \text{Royal}& 180000& 10& 90\%of180000\\ \text{Enfield}& & & =\frac{90}{100}\times 180000\\ \text{Bullet}& & & =162000\\ \text{TVS}& 120000& 30& 70\%of120000\\ \text{Apache}& & & =\frac{70}{100}\times 120000\\ & & & =84000\end{array}$
Combined Amount before GST = ₹85500 + ₹88000 + ₹67500 + ₹162000 + ₹84000 = ₹487000
GST = 12%
Total GST = $\frac{12}{100}\times 487000$ = ₹58440
$\therefore$Total Amount after GST = ₹487000 + ₹58440 = ₹545440