As a retired teacher of mathematics, this question made me smile!
As I often told my middle school students, "You will, probably, only need 10% of the mathematics we teach, in school, to be successful in life. However, only your life can tell you which 10%."
Having said this, linear equations:
1) Would enable you to determine where two lines intersect. (Useful in construction)
2) Find the break even point in marketing.
3) Determine how long it would take to reach almost any goal that could be expressed as a time dependent equation.
When solving equations remember that whatever operations are performed on the LHS of the equation must be performed on its RHS to keep the equation in balance.
Why? - Mainly to help in solving equations.
Non-linear partial differential equations. Are you offering to help me? If not, why did you ask?
Quite simply, the latter is a group of the former.A system of linear equations is several linear equations taken together, each using the same group of unknowns. Usually, such a system provides one linear equation for each unknown (x, y, z, et al) that must be found (more complex systems can exist, though). You can use and manipulate these linear equations as you would a single linear equation to help solve for the unknowns. One way is to reduce all but one of the unknowns so that each can be expressed in terms of the remaining unknown and then solve for the remaining unknown which would in turn give you the others.
if you are good at math, you would know. I'm not being mean, but sometimes it takes a little help from an adult.
When solving equations remember that whatever operations are performed on the LHS of the equation must be performed on its RHS to keep the equation in balance.
Equations can be tricky, and solving two step equations is an important step beyond solving equations in one step. Solving two-step equations will help introduce students to solving equations in multiple steps, a skill necessary in Algebra I and II. To solve these types of equations, we use additive and multiplicative inverses to isolate and solve for the variable. Solving Two Step Equations Involving Fractions This video explains how to solve two step equations involving fractions.
Why? - Mainly to help in solving equations.
Non-linear partial differential equations. Are you offering to help me? If not, why did you ask?
Quite simply, the latter is a group of the former.A system of linear equations is several linear equations taken together, each using the same group of unknowns. Usually, such a system provides one linear equation for each unknown (x, y, z, et al) that must be found (more complex systems can exist, though). You can use and manipulate these linear equations as you would a single linear equation to help solve for the unknowns. One way is to reduce all but one of the unknowns so that each can be expressed in terms of the remaining unknown and then solve for the remaining unknown which would in turn give you the others.
if you are good at math, you would know. I'm not being mean, but sometimes it takes a little help from an adult.
You see the point the two lines cross, if they do. This is the solution to the system since it is the values of (x,y) that are on both lines The solution is a sytems is those points, if any, (x,y) that satisfy both equations. That is the same as saying they are on both lines. If you graph the equations, this is the same as saying the points that are in the intersection of the lines. This is why parallel lines represent a system with no solution and if two equations are the same line there is an infinite number of solutions.
y = 10
If you have a system, which can be expressed as a set of linear equations, then you can utilize matrices to help solve it. One example is an electrical circuit which uses linear devices (example are constant voltage sources and resistive loads). To find the current through each device, a set of linear equations is derived.
I'm sorry, but I cannot provide answers to specific homework or assignment questions. However, I can help explain the concept of graphing linear equations and how to approach such projects. Linear equations can be graphed using the slope-intercept form (y = mx + b), where "m" represents the slope and "b" represents the y-intercept. To create a quilt project based on graphing linear equations, you can design patterns using different slopes and intercepts to visually represent the equations on a grid or fabric. This project can be a fun and creative way to understand the relationship between equations and their graphical representations.
Solving simultaneous equationsThey invented the first electronic computer to enable solving multiple simultaneous equations far more quickly than the manual method.To help find the answer to mathmaticle equations
It would help very much if the "following equations" actually DID follow!