#TestPrep

Live, measured metrics for the hashtag #TestPrep from the open social web. Every number carries a named source and the time it was fetched. Nothing is estimated.

hashtag.org network · sponsored

Own #testprep

This #name is available to claim. It becomes your portal on the open agent web: this very page, a keyword you rank for by an open public stake, and a verifiable identity for AI agents. Nobody else sells a page like this for every #name.

$110.68/ year · 8-character #name
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card via hashtag.org · tokens via hashtag.space
3
Uses / 7 days
Mastodon
3
Accounts / 7 days
Mastodon
40
Recent posts
Mastodon
~0/hr
Recent pace
Mastodon · last 40
0
Avg reactions / post
Mastodon · last 40

Day-by-day usage

measured · mastodon.online (Mastodon public tags API) · fetched 2026-07-27 08:00 UTC
0
07-21
1
07-22
0
07-23
1
07-24
0
07-25
1
07-26
0
07-27

3 uses by 3 unique accounts across the window. Real per-day counts, not estimates. Newest bar is today so far.

Related hashtags

measured · mastodon.online (Mastodon public search API) · fetched 2026-07-27 08:00 UTC

Live pulse

measured · mastodon.online (Mastodon tag timeline) · fetched 2026-07-27 08:00 UTC

Everything below is measured over the latest 40 public posts (spanning ~9949 hours).

Posting hours (UTC) — busiest: 12:00

00:0012:0023:00

Languages: English (39) · Chinese (Taiwan) (1)

Avg boosts / post: 0.2

Top of the latest posts

  • y + k = x + 26... Find the Value of k. "k" is a constant, and this system has EXACTLY ONE distinct real solution. What's the value of k? 🧩 y + k = x + 26 y - k = x² - 5x ✅ Correct Answer: 17.5 or 35/2 🔑 Key skill: Discriminant = 0 tells y

    SAT Prep Course@[email protected]002026-07-26 12:23 UTCView post →
  • A triangle's area is 270 cm². Its base is 12 cm longer than its height. Find the height 📐 A = ½bh → 270 = ½(x+12)(x) 540 = x² + 12x 0 = x² + 12x - 540 0 = (x+30)(x-18) So x = -30 or x = 18. But height can't be negative — so we throw one ou

    SAT Prep Course@[email protected]002026-07-24 12:42 UTCView post →
  • y = 2x² - 21x + 64 y = 3x + a Setting the equations equal gives: 0 = 2x² - 24x + 64 - a Since there's only ONE solution, the discriminant must equal zero: (-24)² - 4(2)(64-a) = 0 → a = -8 Substituting back: 0 = 2x² - 24x + 72 → 0 = (x-6)² ✅

    SAT Prep Course@[email protected]002026-07-22 12:43 UTCView post →

Every number above is measured from a named public API at the shown fetch time. Nothing is estimated or extrapolated. Platforms that lock their data behind paid APIs are not shown. Agents: the same numbers, as JSON, at /api/hashtags/testprep