Max Payne is a neo-noir third-person shooter video game series developed by Remedy Entertainment (Max Payne and Max Payne 2) and Rockstar Studios (Max Payne 3). The series is named after its protagonist, Max Payne, a New York City police detective turned vigilante after his family was murdered by drug dealers. The series' first and second installments were written by Sam Lake, while Max Payne 3 was primarily written by Rockstar Games' Dan Houser.
The first game of the series, Max Payne, was released in 2001 for Microsoft Windows and in 2002 for PlayStation 2, Xbox, and Apple Macintosh; a different version of the game was released for the Game Boy Advance in 2003. A sequel entitled Max Payne 2: The Fall of Max Payne was released in 2003 for PlayStation 2, Xbox and Microsoft Windows. In 2008, a movie adaption, loosely based on the original game, entitled Max Payne, was released, starring Mark Wahlberg and Mila Kunis in the roles of Max Payne and Mona Sax, respectively. Max Payne 3 was developed by Rockstar Studios and released on May 15, 2012 for PlayStation 3 and Xbox 360, and on June 1, 2012 for Microsoft Windows.
The franchise is notable for its use of "bullet time" in action sequences, as well as being positively received by critics, although Max Payne 2's sales were considered underwhelming. As of 2011, the Max Payne franchise has sold over 7.5 million copies. The film rendition received negative reviews but was commercially successful.
Homework Statement
Curve radius is 230 meters and friction value between car tires and road is 0.87. Find the maximum speed of a car that wants to successfully pass through that curve.Homework Equations
Friction force = k * N
Perimeter of a circle = 2 * pi * r
F = m * g
w = (f-f0)/t
a = r * w^2...
Homework Statement
A car of mass 1800 kg rounds a circular turn of radius 10 m. If the road is flat and the coefficient of static friction between the tires and the road is 0.40, how fast can the car travel without skidding?
Homework Equations
The Attempt at a Solution
I thought...
Homework Statement
An electron is projected at an angle of 29.1° above the horizontal at a speed of 8.29×105 m/s in a region where the electric field is E = 378j N/C. Neglecting the effects of gravity, calculate the time it takes the electron to return to its initial height, the maximum height...
Homework Statement
What are the dimensions of the base of the rectangular box of the greatest volume that can be constructed from 100 sq inches of cardboard if the base is to be twice as long as it is wide? Assume the box has no top.
Homework Equations
V box = lwh
A = lw ?
The...
Homework Statement
A body is thrown into the air with an initial velocity of v0. What initial velocity is required to double the maximum height previously attained?Homework Equations
The Attempt at a Solution
I found the max height v02/64 at v0 by solving for 't' in the velocity equation when...
Dear forum members:
After numerically solving a differential equation and plotting the results I would like to determine the single maximum value in the plotted range but do not know how.
The code below works for numerically solving the differential equation and plotting the results...
I know, theoretically ultrasound has no upper limit (everything above 20kHz).. However, I was wondering whether on a practical note a maximum exists? I read somewhere that frequencies of the order 10^12 Hz were reached. Would a maximum frequency be based on the mean free path between the...
A 1 kg puck slides at 20m/s along ice, then hits and compresses a spring with a constant of 35N/M. When it first hits the spring, the puck experiences a frictional force of 4.0 N opposing its motion. What is the maximum compression of the spring?
Homework EquationsKE=1/2mv^2
The...
Homework Statement
From a square piece of cardboard, 30 cm on each side, an open topped box is to be constructed by cutting the squares from the corners and turning up the sides. What are the dimensions of the box of largest volume?
The Attempt at a Solution
I know how to do...
Homework Statement
A car travels over a humpback bridge of radius of curvature 45m, what is the max speed it can reach before the wheel lose contact with the road?
Homework Equations
mg - R = (mv^2) / r
The Attempt at a Solution
When the car is about to lose contact with...
Find the max value of 5t/ (2t^2 +7)
I got answer as sqrt/3.5h
Tangent to curve y=x^3-6x^2+8x at pt A(3,-3) also intersect curve at another point B.
Solve pt B (x,y)
I did y'=3x^2 -12x +8
y'=3*3^2-12*3 +8
=27-36+8
=3
y=3x+b
-3=3(3)+b
b=-9
y=3x-9
I don't know what to do from...
Homework Statement
Find the absolute maximum and the absolute minimum of the function,
f(x,y) = x^2 + 2xy - y^2
on the region bounded by, x = \sqrt{1-y^2},y=x \text{ and } y=0
Homework Equations
The Attempt at a Solution
See figure attached for my attempt.
Everything...
So I have this graphics card and I don't understand why its specs say "no" for 1080p support.
http://www.tigerdirect.ca/applications/SearchTools/item-details.asp?EdpNo=5274435&CatId=3669
It says max resolution 2560x1600 and 1080p is only 1920x1080. I use a 32" LCD for my monitor and my...
Hello,
In Max Borns book Atomic Physics, in chapter 1, section 3, it reads
http://books.google.ca/books?id=NmM-KujxMtoC&lpg=PP1&ots=yDc9g9R8Ky&dq=max%20born%20atomic%20physics&pg=PA5#v=onepage&q&f=false"
"If we think of the molecules as billiard balls every molecule when it strikes the wall...
Homework Statement
a)f(x) = sqrt(3 + x^2) - 3 x, text( ) text( ) [4, 6] [Find the max. and min. values]
b)y = (3 - x)/(x^2 + 9 x), [2, 7]
The Attempt at a Solution
a)I know how to get the max. and min. value, but before knowing them I need to know how to get the critical points from f(x)...
Homework Statement
My brain hasn't been working lately so if you see something weird in my proof pardon me and advice me against it.
So the problem states:
Show that an even degree polynomial has either an absolute max or min.Homework Equations
The Attempt at a Solution
Let f(x) be an even...
Homework Statement
Find the maxima and minima of the function f(x)=tan(sinx + sin3x) on the interval (-pi,pi)
Homework Equations
The Attempt at a Solution
I found the derivative as sec^2x (sinx +sin3x) (cosx + cos3x) and when i set it equal to zero i found critical points at...
Homework Statement
Find the angle that gives maximum horizontal distance for a projectile launched from a 9 ft cliff.
y = \frac{g}{2V_0^2} sec^2(\theta)x^2 + tan(\theta)x+h
g = -32 ft/s^2
h = 9 ft
V_0 = 26 ft/s
the variable y denotes the vertical position of the object but since we're only...
Homework Statement
A square coil (25 x 25 cm) that consists of 50 turns of wire rotates about a vertical axis at 1000 revolutions per minute. The horizontal component of the Earth's magnetic field at the location of the coils is 2 x 10-5. Calculate the maximum voltage induced in the coil by...
In electrical circuits, maximum power transfer is obtained when you have your impedances matching?
What would be the analogue, or equivalent requirement in order to maximally transfer power in a car or mechanical device.
For a given gear ratio, there must be an optimal speed that maximally...
Homework Statement
Two walkers start at the same time from the same place and travel in the same direction with velocities given by
A(t) = 1 - e-t miles per minute and B(t) = 0.2(et - 1) miles per minute and t > 0. They travel until they have the same velocity.
At what time is the distance...
This is my first post on PF, I've been a "Google lurker" for ages though, love the quality of the help provided here. I've done a search and found similar questions for when f, g are uniformly continuous and max(f,g) is discussed, but this question is purely for (x,y) in R^2. So hopefully, I...
I'm reading Max Born's "Einstein's Theory of Relativity", 1962 version. On page 297 he says that a wire with a current in it is electrically neutral and surrounded by only a magnetic field.
Yet on page 161 he says that current in a wire is the result of an electric field.
It would seem that...
Hello,
I wonder if there's any difference between the "impedance matching" and "maximum power transfer" criterion?
I assume in both cases, one impedance should be designed to be the complex conjugate of the other.
Thanks.
Homework Statement
The top of the roller coaster is 77.7m above the earth. From this height what speed can be reached when it reaches the bottom of the drop? This problem must be solved using work and energy equations not kinematic equations..
Homework Equations
Wg=-(mgyf-mgyi)...
Homework Statement
A 17 kg box slides 4.0 m down the frictionless ramp shown in the figure, then collides with a spring whose spring constant is 210 N/m. (picture attached)
a) What is the maximum compression of the spring? (solved this part)
b) At what compression of the spring does the...
Homework Statement
Consider a wet banked roadway, where there is a coefficient of static friction of 0.300 and a coefficient of kinetic friction of 0.250 between the tires and the roadway. The radius of the curve is 50.0 m. If the banking angle is 25˚, what is the maximum speed an automobile...
Design a "bungee jump" apparatus for adults. A bungee jumper falls from a high platform with two elastic cords tied to the ankles. The jumper falls freely for a while, with the cords slack. Then the jumper falls an additional distance with the cords increasingly tense. Assume that you have cords...
The spool weighs 100kg, at piont A and B the \mu=0.3
Determine the maximum force P without causing the spool to move. (see attached)
This is what I attained from Back of the Book:
\SigmaFx=0; 0=NA-NB(0.3)
\SigmaFy=0; 0=NA(0.3)+NB+P-100(9.81)
\SigmaMO=0...
Homework Statement
Find the local maximum and minimum values and saddle point(s) of the function.
f(x,y) = 1 + 2xy - x^2 - y^2
Homework Equations
The Second Derivative Test: let D = D(a,b) = fxx(a,b)*fyy(a,b) - [fxy(a,b)]^2
if D > 0 and fxx(a,b) > 0, then f(a,b) is a local minimum...
Homework Statement
The equation z(e^(xy)) + z^5 + y = 4 implicitly defines z as a function z = f(x,y) near (0,2,1)
(a) find df/dx and df/duy where x = 0, y = 0, and z = 1
(b) find the maximum rate of change of f at the point (0,2)
Homework Equations
sorry, my first post here not sure what i...
a cannon is placed on an edge of a cliff and launches shell with an initial velocity of 710m/s [35degrees above the horizontal]. the shell lands 15m below its launching position.
a) determine the max height of the shell
b) determine the horizontal range of the shell from the base of the cliff...
Homework Statement
determin the maximum speed attained by a mass when it is released from the x=0 position
Homework Equations
E=(kx)/2
E=mgh
E=1/2mv^2
The Attempt at a Solution
so i assumed that when the mass is at max speed the net force is 0. so
force of gravity=force of...
Few quick questions, too lazy to look up this info my self:
1. Whats the max molecular weight for a single polymer strand of styrne (i.e what's the max number of styrenes you can link up).
2. Anyone know about the industrial process to produce ABS?
3. What is a good solvent for Styrene...
Homework Statement
If I have a group defined on the integers, by a*b=ab, how do I know if an inverse exists?
Also, define * on the integers by a*b=max{a,b}
Homework Equations
The Attempt at a Solution
I got 1/a as an inverse, but I'm thinking it's not a group since we don't...
Homework Statement
Find the unit vector e at P=(0,0,1) pointing in the direction along which f(x,y,z)=xz+e-x2+y increases most rapidly.
The Attempt at a Solution
In order to find the direction where f increases most rapidly, I found the second derivative of f.
I don't know how to put the...
Homework Statement
Another model for a growth function for a limited pupulation is given by the Gompertz function, which is a solution of the differential equation
dP/dt = c*ln(K/P)*P
where 'c' is a constant and 'K' is the carrying capacity.
At what value of P does P grow...
Homework Statement
A 10 kg crate is pulled with a force F_A at an angle \theta to accelerate the crate at 0.9 m/s^2. The coefficient of friction between the floor and the crate is 0.45. Derive an expression for the angle that the crate be pulled so that the applied force is a minimum...
A car drives over the top of a hill that has a radius of 50m. What maximum speed can teh car have without flying off the road at the top fo the hill?
Soooo I know I'm supposed to treat the hill like a circle...no coefficient of friction given, not sure if I need that though, not really sure...
Homework Statement
The maximum speed of a pendulum is .55 m/s. if the pendulum makes a maximum angle of 8 degrees with the vertical what is the length of the pendulum? The back of the book says that the answer is 1.59m.
Homework Equations
Its in the chapter of our book entitled...
Homework Statement
The diagram above represents a collection of level sets for a certain function, where the outer-most level is at the lowest height.
What are points A-E? relative min, relative max, saddle point, or not a critical point
The Attempt at a Solution
I have tried...
1. An air mattress is 2.4 m long, 0.65 m wide, and 12 cm deep.
2. If the air mattress itself has a mass of 0.21 kg, what is the maximum mass it can support in freshwater?
3. I have absolutely no clue in which direction to go in once i found the buoyant force, which I am not sure...
Let a,b,c,d in R. For a=< x =< b and c=< y =< d, find
maxx{maxy{(x-a)(y-c), (x-a)(d-y), (b-x)(y-c), (b-x)(d-y)}}??
it is well known that
max(x,y) = \frac{x+y+|x-y|}{2}
Homework Statement
A circular curve of radius R in a new highway is designed so that a car traveling at speed v0 can negotiate the turn safely on glare ice (zero friction). If a car travels too slowly, then it will slip toward the center of the circle. If it travels too fast, then it will slip...
1. find the extremas and points of inflections
2. g(t)= 1+(2+t)e^(-t)
3. So i know you need to find g(t)' and g(t)''
g(t)'= -e^(-t)(1+t)
g(t)''= (t)e^(-t)
my critical point is t=-1 (max) and my point of inflection is t=o
How do I get to max extrema being (-1, 1+e) and...
Homework Statement
An object of mass .5 kg is hung from the end of a steel wire 2m in length and .5mm in diameter. The mass is lifted a distance h and then dropped (creating a 'jerk') What is the largest value of h if you don't want the wire to break?
Ultimate Strength: 1.1E9 N/m^2
Young's...
Express Max height in terms of g and T?!?
I need to express the y_max in terms of g and T...
do i need to put in my V_0y value? or leave it as a variable?
i've tried V_0y*T + 1/2gT^2
out of "The Origin and Development of the Quantum Theory" given somewhere in the 1920's. If you type the title in google, you can read a html copy
As a fun historical sidenote, the following quote seems amusing in hindsight:
Homework Statement
where
x=(4aV^2tan\alpha)/(V^2+2ag+2agtan^2\alpha)
where a, V, g are constant. g is gravitational field strangth.
what is the greatest value of x as \alpha varies?
how do i even start?
Homework Equations
The Attempt at a Solution
Like many academics in the US, I participate in a 403(b) tax-deferred retirement plan with TIAA-CREF. The college where I work contributes an amount equal to a certain % of my salary, and I conribute my own money through payroll deductions (currently about 20% of my gross salary), which reduces...