The person on the ladder would not feel weightless because they are not in orbit, they are simply at a high altitude. If they let go, they would fall straight down towards the earth's center just as any other object which is being pulled on by gravity.
Orbit is achieved through velocity. With enough thrust, a rocket is able to propel an astronaut to a speed which will send him beyond the earth's gravitational field and straight into space (ie: "escape velocity"). However, by controlling the level of thrust and angle of inclination, the astronaut can be placed in an area of space that is somewhere "in-between" the pull of earth's gravity and the escape velocity. This is called "orbital velocity". The astronaut achieves ORBIT, and he is in a constant free-fall circling around the earth: not quite fast enough to escape the earth's gravity, but not so slow that he falls back to earth.
When a spacecraft needs to return to earth, thrusters are fired in the direction of orbit, which decreases forward speed, and allows the craft to return to earth via the earth's gravitational field with help from atmospheric drag.
There is an interesting consequence to expressing the laws of nature in mathematical equations. Scientists that like working with equations take these basic math equations and "play" around with them. They put the equations in forms nobody thought of before and they are good at interpreting what they mean. Basically what they look for is the equations to tell them some phenomenon is possible. There's no gurantee the phenomenon really exists, but at least the laws of nature don't forbid it. Electromagnetic waves were predicted this way, from Maxwell's equations on electricity & magnetism, before they were found. Positrons (positive electrons) were predicted this way, from Quantum Mechanical equations, before they were found. Black holes were predicted this way ,from Einstein's Relativity theory, before they were found. Wormholes fall into this category. I believe John Wheeler first suggested the idea of a wormhole by playing with Einstein's relativity equations. So far wormholes have not been found, so they are just a mathematical theory that's possible, but so far no evidence.
Parametric equations are a way of expressing the points of a curve as the function of a set parameter. Any game that displays modern scaling graphics using a form of parametric equation.
Solving for X - 2009 Linear Equations The Lady of the Lanes 1-8 was released on: USA: 16 September 2009
The coordinates for equations dealing with cylindrical and spherical conduction are derived by factoring in the volume of the thickness of the cylindrical control. Coordinates are placed into a Cartesian model containing 3 axis points, x, y, and z.
A linear equation is a special type of function. The majority of functions are not linear.
The question is pretty open ended. A number of mathematical (and related physics) concepts would be helpful for functioning as an astronaut. Motion of objects calcualtions need Trionometry/geometry and Algebra, for sure. Differential equations govern the motion as well. Do they need to be using them in space? Perhaps not directly, but it may become inherent in their experience.
There is no quick an easy (and universal) way to do that. You require some experience with solving different types of equations or problems.
Algebraic equations, trigenometric equations, linear equations, geometric equations, partial differential equations, differential equations, integrals to name a few.
The answer will depend on what kinds of equations: there are linear equations, polynomials of various orders, algebraic equations, trigonometric equations, exponential ones and logarithmic ones. There are single equations, systems of linear equations, systems of linear and non-linear equations. There are also differential equations which are classified by order and by degree. There are also partial differential equations.
Most people consider chemistry harder (as do I) In my experience: Chemistry is all about equations Biology is all about vocabulary
Equivalent equations are equations that have the same solution set.
Maxwell's equations contain two scalar equations and two vector equations. Gauss' law and Gauss' law for magnetism are the scalar equations. The Maxwell-Faraday equation and Ampere's circuital law are the vector equations.
The answers to equations are their solutions
There is no quadratic equation that is 'linear'. There are linear equations and quadratic equations. Linear equations are equations in which the degree of the variable is 1, and quadratic equations are those equations in which the degree of the variable is 2.
Equations are not linear when they are quadratic equations which are graphed in the form of a parabola
Since there are no "following" equations, the answer is NONE OF THEM.Since there are no "following" equations, the answer is NONE OF THEM.Since there are no "following" equations, the answer is NONE OF THEM.Since there are no "following" equations, the answer is NONE OF THEM.
Tell me the equations first.