Worked Solution
✓ VerifiedService Tax Liability of Mr. Dominic — Lottery Selling Agent (July 2014)
Part (i) to (iii): Computation at Normal Rate
Under normal provisions, service tax is levied on the commission received by the lottery selling agent, which constitutes the taxable value of the service. The applicable rate for July 2014 is 12.36% (Service Tax 12% + Education Cess 2% on ST + Secondary & Higher Education Cess 1% on ST).
Commission received (10% of aggregate face value):
- Lucky Star (Kerala Govt. lottery): 10% × ₹37,00,000 = ₹3,70,000
- Magic Winner (Kerala Govt. lottery): 10% × ₹55,00,000 = ₹5,50,000
- Total Commission = ₹9,20,000
Service Tax @ 12.36% on ₹9,20,000 = ₹1,13,712
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Part (iv): Under Special Provision — Rule 6(7A) of Service Tax Rules, 1994
Rule 6(7A) of the Service Tax Rules, 1994 provides an optional special scheme for lottery distributors and selling agents. Instead of paying tax on commission, the agent may pay a fixed amount per ₹10 lakh (or part thereof) of aggregate face value of lottery tickets sold:
- Where guaranteed prize payout is ≥ 80%: ₹7,000 per ₹10 lakh (or part thereof)
- Where guaranteed prize payout is < 80%: ₹11,000 per ₹10 lakh (or part thereof)
Lucky Star (prize payout > 80%): Face value ₹37,00,000
- Units = ₹37,00,000 ÷ ₹10,00,000 = 3.7 → 4 units (part thereof rounded up)
- Service Tax = 4 × ₹7,000 = ₹28,000
Magic Winner (prize payout < 80%): Face value ₹55,00,000
- Units = ₹55,00,000 ÷ ₹10,00,000 = 5.5 → 6 units
- Service Tax = 6 × ₹11,000 = ₹66,000
Total Basic Service Tax = ₹28,000 + ₹66,000 = ₹94,000
Add: Education Cess @ 2% = ₹1,880
Add: SHEC @ 1% = ₹940
Total Service Tax under Special Provision = ₹96,820
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Conclusion: Yes, there is a difference. Under the special provision, Mr. Dominic's liability is ₹96,820 as against ₹1,13,712 under normal rates — a saving of ₹16,892. He should opt for the special provision under Rule 6(7A) as it results in a lower tax outflow.
Write it like this
1The skeleton
- Start with a two-part table structure — label one column 'Normal Provision' and one 'Rule 6(7A) Special Scheme' so the examiner sees you know BOTH methods exist before reading a single number.
- State Rule 6(7A) by name in line one of Part B — don't say 'special scheme' without citing the rule; examiners are trained to tick the rule citation as a standalone mark.
- Round up the units explicitly — write '3.7 → 4 units (part thereof)' on its own line so the rounding logic is visible; if you bury it in the multiplication, you lose the method mark when the number is wrong.
- Apply cess separately, not as 12.36% blended, in the special scheme section — the fixed amounts (₹7,000 / ₹11,000) are base ST only, so add 2% EC and 1% SHEC as a distinct step or you'll get the total wrong and lose 2 marks.
- End with a one-line recommendation — 'Mr. Dominic should opt for Rule 6(7A) as it results in a lower liability of ₹96,820 vs ₹1,13,712' — this closing sentence is what converts a 5/6 answer into 6/6.
2Examiner-rewarded phrases
3Common trap
Most students compute ONLY the normal provision (commission × 12.36%) and forget Rule 6(7A) entirely — the question is testing whether you know the alternative exists, so a single-method answer will cap you at 3/6 even with perfect arithmetic. Also watch the ₹7,000 vs ₹11,000 rates — students flip them: 7k goes with >80% payout (more generous scheme), 11k with <80%.