Benefits are just numbers until the client understands what those numbers could mean for them. Reading a benefit off a summary of benefits is not the same as helping someone see how it applies to their life.
The weak version
"Your current plan gives you $1,500 for dental and this plan gives you $3,000." That's a true statement, and it does almost nothing. The client hears two numbers and moves on — they have no idea what either number would actually buy them.
The Paint-the-Picture formula
Current Situation
↓
Real-Life Scenario
↓
Plan Difference
↓
Potential Impact
↓
Tie-Down Question
Walking through an example
Current plan dental allowance$1,500 / year
Plan being compared$3,000 / year
Instead of stopping there, build the picture: "Let's say this year you need some X-rays, a couple of cleanings, a filling, and maybe a crown or root canal down the road — that kind of work adds up fast." Then connect it back to the actual number, and end with a question that hands the conclusion to the client rather than announcing it yourself:
Tie-down question
"Do you see how having the additional dental allowance could potentially help you if you needed more dental work?"
Verify before you promise
A dental allowance is a maximum, not a guarantee that any given procedure is covered in full. Always confirm the actual covered services, network requirements, coinsurance, and annual maximum before implying an allowance would fully absorb a specific cost. Never suggest that a $3,000 allowance automatically means a $2,000 bill is fully covered — plan rules, in-network requirements, and coinsurance still apply.
Where Paint the Picture applies
Dental
Vision
OTC / spending benefits
Part B premium reduction
Copays
Transportation
Provider access
Prescription costs
Other supplemental benefits
PEAK coaching tip
Don't just tell them the number. Help them understand the impact.
Mini exercise: Which explanation is stronger?
B is stronger. It starts from something the client already told you, ties the benefit to their actual pattern of care, and invites them to look at real numbers together — instead of asserting a generic claim that requires them to do the connecting themselves.