<p>Actually, it doesn't. If a black hole and a star have the same mass, their gravity is the same. As the formula for the attraction (gravity) between two objects is given as <span class="math-container">$F=\dfrac{GMm}{r^2}$</span>, where <span class="math-container">$G$</span> is the gravitational constant, <span class="math-container">$M$</span> is the mass of the black hole/star, <span class="math-container">$m$</span> is the mass of the smaller object, and <span class="math-container">$r$</span> is the distance between the two. Even though a black hole is tiny and a star is much, much bigger than a black hole, the radius of each object <strong>does not matter.</strong> It only depends on mass and distance.</p>
<p>The reason why it seems like the gravitational pull is stronger is because the black hole indeed is much smaller than the star with the same mass. If you had a <span class="math-container">$1 M_\odot$</span> star and a black hole of the same mass, at distances less than <span class="math-container">$1 R_\odot$</span> would mean that you would be inside the star,  and still outside the black hole. Therefore, you would feel gravity from the black hole and accelerate toward it, while (assuming you weren't vaporized by the Sun's internal temperatures, you would experience drag from the hydrogen gas, as well as (even if the gas was essentially dragless) more mass being concentrated in the other direction (away from your vector of falling) as a star is not a point-like particle, its mass is distributed throughout the star.</p>

CC BY-SA 4.0
2021-05-22T01:43:25.907Z
`+1` also see answers to [Can Newton's gravity equation explain why black holes are so strong?](https://astronomy.stackexchange.com/q/43736/7982) (they're not)
uhoh
CC BY-SA 4.0
2021-05-21T13:16:47.347Z
2021-05-21T21:15:19.627Z
2021-05-21T21:15:19.627Z
WarpPrime
<p>Say there is a black hole with 1 solar mass, having the sun's mass, it would have the same gravity as the sun, right? But it still has an event horizon, so why does it have such a strong gravitational pull despite its mass?</p>

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2021-05-22T00:19:40.297Z
it. does. not. Measured at the same distance, the gravity will be the same.
PcMan
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2021-05-22T01:46:20.877Z
folks should not down vote a new user's first question so rapidly. It turns out that a 1 solar mass black hole has pretty much the same gravity as a 1 solar mass anything else. It gets a little weird if you get close due to general relativity though. You might want to check out [Can Newton's gravity equation explain why black holes are so strong?](https://astronomy.stackexchange.com/q/43736/7982) and its answers as well. So *Welcome to Stack Exchange!* In the future when you ask "Why is X true?" make sure to include a short explanation why you believe X is true within your question. *Thanks!*
uhoh
<star><black-hole><gravity><mass><event-horizon>
If a black hole has a mass similar to a star, why does it have a different gravitational pull?
Anonymous
# If a black hole has a mass similar to a star, why does it have a different gravitational pull?

(Asked by: username_0 on 2021-05-21)

Say there is a black hole with 1 solar mass, having the sun's mass, it would have the same gravity as the sun, right? But it still has an event horizon, so why does it have such a strong gravitational pull despite its mass?

**Tags:** star, black-hole, gravity, mass, event-horizon

> **Comments:**
> **username_1**: it. does. not. Measured at the same distance, the gravity will be the same.  
> **username_2**: folks should not down vote a new user's first question so rapidly. It turns out that a 1 solar mass black hole has pretty much the same gravity as a 1 solar mass anything else. It gets a little weird if you get close due to general relativity though. You might want to check out [Can Newton's gravity equation explain why black holes are so strong?](https://astronomy.stackexchange.com/q/43736/7982) and its answers as well. So *Welcome to Stack Exchange!* In the future when you ask "Why is X true?" make sure to include a short explanation why you believe X is true within your question. *Thanks!*  

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## 1 answers

### Answer by username_3 on 2021-05-21. Score: 4

Actually, it doesn't. If a black hole and a star have the same mass, their gravity is the same. As the formula for the attraction (gravity) between two objects is given as $F=\dfrac{GMm}{r^2}$, where $G$ is the gravitational constant, $M$ is the mass of the black hole/star, $m$ is the mass of the smaller object, and $r$ is the distance between the two. Even though a black hole is tiny and a star is much, much bigger than a black hole, the radius of each object **does not matter.** It only depends on mass and distance.

The reason why it seems like the gravitational pull is stronger is because the black hole indeed is much smaller than the star with the same mass. If you had a $1 M\_\odot$ star and a black hole of the same mass, at distances less than $1 R\_\odot$ would mean that you would be inside the star, and still outside the black hole. Therefore, you would feel gravity from the black hole and accelerate toward it, while (assuming you weren't vaporized by the Sun's internal temperatures, you would experience drag from the hydrogen gas, as well as (even if the gas was essentially dragless) more mass being concentrated in the other direction (away from your vector of falling) as a star is not a point-like particle, its mass is distributed throughout the star.

> **Comments:**
> **username_2**: `+1` also see answers to [Can Newton's gravity equation explain why black holes are so strong?](https://astronomy.stackexchange.com/q/43736/7982) (they're not)  

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