# Best Tools for Ad Testing on Facebook and Other Platforms

> boAt knows bundle ads run 206 days and discount ads run 8.5. Discounts are 88% of their offer creative. Four decoded brands, three stages of testing maturity, and which tool each one actually needs.
- **Author**: Marxx
- **Published**: 2026-10-11
- **Category**: Creative strategy
- **URL**: https://marxx.ai/posts/ad-testing-tools-facebook

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Most lists of ad testing tools put ten products side by side that do four different jobs. That's why people buy the wrong one and wonder why nothing changed.

Two things decide whether a testing tool is worth your money, and neither is on the feature grid:

1. Does it **run** the split, or only **read** the result?
2. Are you at the stage where the bottleneck is running tests -- or acting on them?

We decoded four Indian brands' live libraries to show what each stage actually looks like.

## Three stages, measured

We took one variable -- the offer mechanic -- and counted, for each brand, how many distinct mechanics they've actually shipped, how concentrated their spend is on one of them, and how long ads on each mechanic survive.

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" alt="Table of four Indian brands showing offer ads, distinct mechanics run, share on the top mechanic, and best and worst mechanic by days live" style="width:100%;max-width:700px;height:auto;display:block;margin:32px auto;border:1px solid #d1d2d5;border-radius:6px">
</div>

Read it as three stages.

**Stage 1 -- never tested.** Mokobara has run 190 offer-led ads and exactly one mechanic: a percentage discount. Not one bundle, not one gift-with-purchase, not one payment plan. There is no reporting tool on earth that can tell them what the alternatives were worth, because the data doesn't exist. Their bottleneck is running a test.

**Stage 2 -- tested, didn't act.** boAt has run nine mechanics, so they know. Bundle-deal ads in their library average **206 days** live. Discount ads average **8.5**. And 88.1% of their offer-led creative is discounts. The test happened; the budget never moved. Their bottleneck is not a tool at all.

**Stage 3 -- tested, then reallocated.** Foxtale has run ten mechanics and put 46.9% of their offer ads behind bundles, which average **55.2 days**. Their BOGO ads average **2.5 days** and they've kept that at a quarter of the mix. That's a brand reading its own results and moving money.

Most "which tool should I buy" questions are really "which stage am I at", and the answer changes the purchase completely.

## Run this on yourself in ten minutes

Free, no tool required.

1. Export your last 90 days of ads.
2. Pick five variables: hook, format, problem named, offer mechanic, audience.
3. For each, count the **distinct values** you actually shipped.
4. For each, note what share sits on the single most-used value.

Any variable at one value is Stage 1 -- you have an assumption, not a result. Any variable where your most-used value is also your worst performer is Stage 2 -- you have a reallocation problem, not a measurement problem.

**The honest limit, and it matters here.** Some of these numbers rest on tiny samples. Bombay Shaving Company's best mechanic looks like installment plans at 31.5 days -- that's seven ads. Foxtale's longest-surviving mechanic is cash discounts at 95.8 days, from three ads. Do not reallocate budget on an n of 3. The conclusions worth acting on are the ones with hundreds of ads behind them, like boAt's 8.5-day discount problem across 1,181 ads.

That's also the clean counter-example to the whole framework: Bombay Shaving Company has run the most mechanics of the four -- 15 -- and has the flattest result, with most values clustered between 13 and 19 days. More testing does not guarantee a signal. Sometimes the variable just doesn't matter in your category, and the right move is to stop testing it and go look at another one.

## Your test is probably double-counting

Two of Mokobara's currently-running ads point at the same video file and the same thumbnail. They launched a day apart and have been live 170 and 169 days.

<div>
<img src="https://marx-ad-assets.s3.amazonaws.com/ads/877758885907009/1858876521442628/77a4496e.jpg" alt="Mokobara ad frame reading THE MOST UTILITARIAN with a yellow cabin suitcase" style="width:100%;max-width:420px;height:auto;display:block;margin:32px auto;border:1px solid #d1d2d5;border-radius:6px">
</div>

One creative, two ad IDs. An ad-level report shows two rows and invites you to treat them as two observations -- and any significance maths you run on that is wrong before it starts.

This is the single best thing to test in a demo: hand the tool a duplicated creative and see whether it clusters them. Most don't.

## The two categories of tool

<div>
<img 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" alt="Two columns: tools that run the test (Meta A/B Test, AdEspresso, Marpipe) against tools that read the result (Motion, Foreplay Lens, Marxx)" style="width:100%;max-width:700px;height:auto;display:block;margin:32px auto;border:1px solid #d1d2d5;border-radius:6px">
</div>

**Tools that run the split.** Meta's own A/B Test, inside Ads Manager, is the only one here that genuinely splits the audience so two variants never bid against each other -- and it's free. AdEspresso layers an easier split-testing workflow over Facebook and Instagram from $49/mo (its pricing page hasn't been updated since 2024, so confirm before buying). Marpipe runs true multivariate testing on catalog and DPA ads -- free to explore, $199/mo Startup, $999/mo Enterprise -- with live design treatments capped at 3 and 19, which is Meta's limit rather than theirs.

**Tools that read the result.** Motion, from $750/mo, is the strongest reporting layer over your own spend, with plans tiered by monthly ad spend. Foreplay's Lens, on the $175/mo Workflow plan, reads your own ads and builds reports. Marxx, from INR 10,000/mo, decodes 16 attributes per creative across any brand's library -- including the mechanics you've never run, which is the Stage 1 problem.

Nothing in the right-hand column runs a test. Reading results well is a real job, but buy two of them and no split tool and you've bought two opinions about the same unexamined data.

## What to buy, by stage

| Where you are | Buy | Why |
|---|---|---|
| Variables sitting at one value | A split tool -- start with Meta A/B Test | You need data that doesn't exist yet |
| Catalog or DPA, many combinations | Marpipe | Multivariate is the only efficient way through a matrix |
| Testing audience, placement, delivery | Meta A/B Test | The only true audience split, and free |
| Drowning in results, can't see the pattern | Motion or Foreplay | Reading is genuinely your bottleneck |
| Don't know which variables you've never varied | Marxx | Nothing else counts the gaps |
| Know the answer, haven't moved budget | No tool | This is a decision problem |

That last row is the one to be honest about. boAt doesn't need software. They need someone to look at 8.5 days versus 206 and change the plan.

## FAQ

**Is Meta's built-in A/B test good enough?** For audience, placement and delivery, yes -- and it's the only true split available. For creative-matrix testing at volume it becomes tedious fast.

**How long should a test run?** Until significance or until the budget says stop, not a fixed seven days. Killing ads at three days is reading noise.

**How many variants at once?** Enough budget per variant to matter. Six variants on a small budget is six underpowered tests, not one good one.

**Can I test the same way on TikTok and Google?** Marpipe lists TikTok, Pinterest, Snap and Google among its catalog channels. AdEspresso is Facebook and Instagram only.

**What if I can never reach significance?** Many small advertisers can't, and that's arithmetic, not failure. Longevity is the coarser substitute: it won't tell you A beat B by 11%, but it will tell you which angles keep earning their slot for two months and which die in a week.

**Cheapest real setup?** Meta A/B Test plus the distinct-value count above. Zero rupees. Add a reading layer when counting by hand starts to hurt.

## Find your one-value variables

**Get your own ads decoded into 16 attributes.** [Book a demo](https://marxx.ai/book-a-demo) -- we'll run the distinct-value count on your library live, and you'll know your stage inside five minutes.

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