You divided the left side by .5, but you only divided one term on the right by .5. With operations like division and multiplication, you have to apply them to both sides, not just a single term on one side.BuhRock said:1. s = v0t + .5at^2 , solve for a
2. I don't know any
3. I don't know where to begin. I was thinking that you divide .5 from a to make it s/.5 = v0(t) + at^2.
"Solving for specific variable" is a mathematical process where a specific variable in an equation is isolated and its value is determined. This helps in finding the value of that variable in different equations and can be useful in solving complex problems.
Solving for specific variables allows us to find the value of a particular variable in an equation, which can help in solving problems and understanding relationships between different variables. It also helps in simplifying equations and making them easier to work with.
The steps for solving for specific variables involve isolating the variable by using inverse operations, such as addition, subtraction, multiplication, and division, to eliminate any other terms on the same side of the equation. The goal is to get the variable on one side of the equation and all the constants on the other side. Once isolated, the variable's value can be determined.
Yes, it is possible to solve for more than one variable in an equation. This is known as solving a system of equations. In a system of equations, there are multiple equations with multiple variables, and by using methods such as substitution or elimination, the values of all the variables can be determined.
Solving for specific variables can be applied in various fields, such as science, engineering, and economics, to solve complex problems and make predictions. For example, it can be used to calculate the trajectory of a projectile, determine the amount of medication needed for a patient, or analyze the relationship between different economic factors.