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Colossus, ‘Uncanny X-Men’ Vol 1 #102

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IN SUPERHERO BATTLES

COLOSSUS (PIOTR RASPUTIN)
EARTH-616

In Uncanny X-Men (1976) #102, titled “Who Will Stop The Juggernaut?”, Colossus performs a super-strength feat. The X-Men (minus Cyclops) face the menace of Black Tom and the Juggernaut! During the battle, Colossus knocks back the Juggernaut with a punch.

How much super-strength does it take to knock back the Juggernaut with a punch?

IN THE ISSUE, COLOSSUS PUNCHED 0.86182 TONS KNOCKING BACK JUGGERNAUT.

IMPORTANTLY, COLOSSUS GENERATED 3.6973189*1024 PASCALS OF PRESSURE. SIMILARLY, THE EQUIVALENT OF 36.973189 THE PRESSURE AT THE CORE OF A WHITE DWARF STAR.

SUPER-STRENGTH FEAT:

Super Strength: Stellar 58%


Colossus knocked back Juggernaut with a powerful punch. We will use the energy projection of Thor’s God Blast to estimate Juggernaut’s durability.

JUGGERNAUT’S DURABILITY


In Cyclops (2001) #1, Cyclops unleashes a full force optic blast that can rip a small planet in half. Incredibly, Juggernaut withstands it with no issues.

In Thor (1989) #412, Thor pushes Juggernaut back with the God Blast. It takes Stellar-Level Energy Projection to push Juggernaut back.

In Thor (1989) #412, Thor pushes back Juggernaut with the God Blast. Marvel Comics.

We will use this feat to calculate Juggernaut’s durability.

NUMBER CRUNCHING


Previously, we calculated the energy projection of Thor’s God Blast against Exitar as Stellar-Level. See Thor, Thor Vol 1 #388 to find out. Since Thor’s God Blast is Stellar-Level and Juggernaut can withstand a Planetary-Level attack from Cyclops, we can state that Juggernaut’s durability is at least Stellar-Level.

In Uncanny X-Men (1976) #102, Colossus knocks back Juggernaut with a punch. From the previous power level wiki above, Thor’s God Blast generates at least 2.8208787*1024 Watts of power. Since Colossus’ punch knocked Juggernaut 1 meter back with a 45 degree angle, the force of the punch is distributed on the y and x-axes.

Fy = (2.8208787*1024 J)/(0.86182 kg) = 3.2731646*1024 N.
Fx = (2.8208787*1024 cos45° J)/(0.86182 kg) = 1.7194653*1024 N.

Then we calculate the total force from the right-angled triangle.

Total Force = ((3.2731646*1024 N)2 + (1.7194653*1024 N)2)1/2 = 3.6973189*1024 N.

SUPER-STRENGTH

Colossus generated 3.6973189*1024 Pa of pressure in order to knock back Juggernaut with a punch. And Juggernaut is durable enough to withstand a Planetary-Level blast. In order to knock back Juggernaut, Colossus had to generate a Stellar-Level of Super-Strength.

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