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  1. Absolute Force

    Absolute Force

    1997 · Action & Adventure · 1h 31m

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  1. For ALL other problems, please contact the Total Force VLC Help Desk or email at support@golearnportal.org. To speak with a Help Desk representative, call (202) 753-0845 or toll-free (833) 200-0035; Monday-Friday, 8:30 AM to 6:00 PM EST, except holidays.

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  2. Total Force 2 (also known as Absolute Force) is a 1997 action film co-produced, written and directed by Steven Kaman and starring Timothy Bottoms and Oleg Taktarov.The film is a sequel for Total Force (1996), that was also written and directed by Kaman and starred by Bottoms.

    • Steven Kaman
    • Rustam Branaman, Steven Kaman
    • Barry Coffing
    • May 26, 1997, (Turkey)
  3. Total Force 2 is a 1997 action film co-produced, written and directed by Steven Kaman and starring Timothy Bottoms and Oleg Taktarov. The film is a sequel for Total Force, that was also written and directed by Kaman and starred by Bottoms.

  4. Sep 12, 2022 · Figure \(\PageIndex{2}\): (a) An overhead view of two ice skaters pushing on a third skater. Forces are vectors and add like other vectors, so the total force on the third skater is in the direction shown. (b) A free-body diagram representing the forces acting on the third skater.

    • Overview
    • What is Newton's second Law?
    • What does net force mean?
    • How do we use Newton's second law?
    • What do we do when a force is directed at an angle?
    • Example 1: Newton the turtle
    • Example 2: String cheese

    Review your understanding of Newton's second law in this free article aligned to NGSS standards.

    What is Newton's second Law?

    In the world of introductory physics, Newton's second law is one of the most important laws you'll learn. It's used in almost every chapter of every physics textbook, so it's important to master this law as soon as possible.

    We know objects can only accelerate if there are forces on the object. Newton's second law tells us exactly how much an object will accelerate for a given net force.

    a=ΣFm‍ 

    To be clear, a‍  is the acceleration of the object, ΣF‍  is the net force on the object, and m‍  is the mass of the object.

    In the world of introductory physics, Newton's second law is one of the most important laws you'll learn. It's used in almost every chapter of every physics textbook, so it's important to master this law as soon as possible.

    We know objects can only accelerate if there are forces on the object. Newton's second law tells us exactly how much an object will accelerate for a given net force.

    a=ΣFm‍ 

    To be clear, a‍  is the acceleration of the object, ΣF‍  is the net force on the object, and m‍  is the mass of the object.

    [Wait, I thought Newton's second law was F=ma?]

    Looking at the form of Newton's second law shown above, we see that the acceleration is proportional to the net force, ΣF‍ , and is inversely proportional to the mass, m‍ . In other words, if the net force were doubled, the acceleration of the object would be twice as large. Similarly, if the mass of the object were doubled, its acceleration would be half as large.

    A force is a push or a pull, and the net force ΣF‍  is the total force—or sum of the forces—exerted on an object. Adding vectors is a little different from adding regular numbers. When adding vectors, we must take their direction into account. The net force is the vector sum of all the forces exerted on an object.

    [What does the term vector sum mean?]

    For instance, consider the two forces of magnitude 30 N and 20 N that are exerted to the right and left respectively on the sheep shown above. If we assume rightward is the positive direction, the net force on the sheep can be found by

    ΣF=30 N−20 N‍ 

    ΣF=10 N to the right‍ 

    If there were more horizontal forces, we could find the net force by adding up all the forces to the right and subtracting all the forces to the left.

    If the problem you're analyzing has many forces in many directions, it's often easier to analyze each direction independently.

    In other words, for the horizontal direction we can write

    ax=ΣFxm‍ 

    This shows that the acceleration ax‍  in the horizontal direction is equal to the net force in the horizontal direction, ΣFx‍ , divided by the mass.

    Similarly, for the vertical direction we can write

    ay=ΣFym‍ 

    When forces are directed in diagonal directions, we can still analyze the forces in each direction independently. But, diagonal forces will contribute to the acceleration in both the vertical and horizontal directions.

    For instance, let's say the force F3‍  on the hen is now directed at an angle θ‍  as seen below.

    The force F3‍  will affect both the horizontal and vertical accelerations, but only the horizontal component of F3‍  will affect horizontal acceleration; only the vertical component of F3‍  will affect the vertical acceleration. So we'll break the force F3‍  into horizontal and vertical components as seen below.

    Now we see that the force F3‍  can be viewed as consisting of a horizontal force F3x‍  and a vertical force F3y‍ .

    Using trigonometry, we can find the magnitude of the horizontal component with F3x=F3cosθ‍ . Similarly, we can find the magnitude of the vertical component with F3y=F3sinθ‍ .

    [Wait, how did we find this?]

    A 1.2 kg turtle named Newton has four forces exerted on it as shown in the diagram below.

    What is the horizontal acceleration of Newton the turtle?

    What is the vertical acceleration of Newton the turtle?

    To find the horizontal acceleration we'll use Newton's second law for the horizontal direction.

    ax=ΣFxm(Start with Newton’s 2nd law for the horizontal direction.)‍ 

    ax=(30 N)cos30∘−22 N1.2 kg(Plug in horizontal forces with correct negative signs.)‍ 

    A wedge of cheese is suspended at rest by two strings which exert forces of magnitude F1‍  and F2‍ , as seen below. There is also a downward force of gravity on the cheese of magnitude 20 N‍ .

    What is the magnitude of the force F1‍ ?

    What is the magnitude of the force F2‍ ?

    We'll start by either using the horizontal or vertical version of Newton's second law. We don't know the value of any of the horizontal forces, but we do know the magnitude of one of the vertical forces—20 N‍ . Since we know more information about the vertical direction, we'll analyze that direction first.

    ay=ΣFym(Start with Newton’s 2nd law for the vertical direction.)‍ 

    ay=F1sin60∘−20 Nm(Plug in vertical forces with correct negative signs.)‍ 

  5. So there is a total force of zero in the up-and-down direction; that part's easy. Next, let's look at the left-and-right direction. 5 newtons right and 2 newtons left. 5 - 2 = 3.

  6. 4 days ago · Now, find the net force of the two remaining forces. Here, you can calculate it using Pythagorean theorem (in a right triangle: a 2 + b 2 = c 2. \small a^2 + b^2 = c^2 a2 + b2 = c2 ). To learn more about adding vectors, visit the vector addition calculator.

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