LIVES
SCORE
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HI-SCORE
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GEMS
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HEALTH 5/5
GRAPPLE 5/5
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COMBO
HYDRA-RIG 4X
PHASE 1
STAGE 1
REACH THE BOSS
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???
[ SPACE to continue ]
▮▮ PAUSE
P / ESC to resume
✓ STAGE CLEAR
ENEMIES0
GEMS0
TIME BONUS0
TOTAL0
POWER-UP!
⚡
CYBERHOOK
CYBER AGENT CHRONICLES • DEFINITIVE EDITION
Retro Arcade physics • Magnetic Cling • Grapple-Zip • Combos • 8 Titanic Bosses
A / D  /  ← →Move
W / ↑ / KJump — hold for extra height
S / ↓Crouch / Slide (while running)
J / SpaceGrapple Bolt Blaster (immobilizes)
Shift / LMagnetic Grapple-Zip
Wall ClimbHold against wall + W/S to climb
P / EscPause
💀
GAME OVER
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FINAL SCORE
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GEMS
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STAGE REACHED
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ENEMIES
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VICTORY!
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TOTAL SCORE
0
GEMAS
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DEFEATED ENEMIES
S+
RANK
🏆 HALL OF FAME
A/DMOVE W/↑JUMP SSLIDE J/SPCWEB SHIFTWEB-ZIP MUROCLIMB PPAUSE ⚡ CYBERHOOK AAA v3.0
LOGIDIAS Interactive Module

SPYDY GAME: Pendulum Physics & Web Tensile Strength

Educational & Scientific Guide

🔬 Scientific & Physical Foundations

Web-slinging platformer driven by physical pendulum mechanics, rope tension forces, and centripetal accelerations.

🕹️ User & Experimentation Guide

Anchor web lines at peak trajectory velocities to slingshot across skyscraper rooftops with momentum conservation.

Frequently Asked Questions (FAQ)

What force sustains the swinging arc?

Centripetal acceleration provided by tensile rope force directed toward the pivot anchor.

At what point is pendulum velocity highest?

At the bottommost nadir of the arc, where gravitational potential energy fully converts into kinetic energy and web tension reaches its absolute peak (T = m·g + m·v²/R) supporting both gravity and centripetal force.

How strong is real spider silk?

Possesses extraordinary tensile strength and elastic toughness exceeding structural carbon steel on a per-weight basis.

MOD-34 • INTERACTIVE SCIENTIFIC EXTENSION & SELF-ASSESSMENT

Pendulum Swing Physics Calculator: Bottom Speed & Peak Rope Tension

📄 Open Solved Worksheet & Guide ➔
🎓 Middle School🎓 High School Physics (Circular Motion & Energy) Mathematical Principle & Governing Equations: vmax = √[2·g·L·(1 − cos(θ0))]  |  Tmax = m·g + m·vmax² / L
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🎯 3 Self-Grading Practical Challenges (Instant Verification)

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#1.If you swing on a rope starting from 60° off the vertical (cos 60° = 0.5), what is the rope tension at the very bottom of the arc?
#2.Where along a pendulum swing is kinetic energy at its maximum?
#3.If you release the rope at the exact bottom of the swing, in what direction is your initial launch velocity?