The Tolman-Oppenheimer-Volkoff limit, discovered in 1939, represents the maximum mass (approximately 2-2.5 times our Sun's mass) that a neutron star can sustain before collapsing into a black hole; beyond this threshold, even neutron degeneracy pressure cannot counteract gravity's crushing force, causing the star to collapse into a cosmic point of no return.
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The Ultimate Limit of Matter: Neutron Stars & Black Holes #shortsAdded:
What's the absolute limit [music] before a dead star becomes a cosmic point of no return?
Neutron stars are the universe's ultimate pressure cookers.
When massive stars explode, their cores collapse into city-sized [music] objects so dense that a teaspoon would weigh a billion tons on Earth. But there's a limit to how massive these stellar corpses can become. Enter the Tolman-Oppenheimer-Volkoff [music] limit, discovered in 1939.
This cosmic [music] boundary sits around two to 2.5 times our sun's mass.
Beyond this [music] threshold, not even degeneracy pressure can fight gravity's crushing grip. The star collapses [music] further, vanishing into a black hole.
Think of it like stacking books.
Eventually, [music] the bottom ones can't support any more weight and collapse. For neutron stars, [music] that breaking point happens when they're roughly twice as massive as our sun, but only 12 miles across.
Recent gravitational wave detections [music] from merging neutron stars are helping scientists pinpoint this exact limit. Could we be witnessing the birth of black holes in [music] real time?
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