Symbolic vs Literal equations

[barryj]

Can someone tell me the difference, if there is any, between a symboliuc equation and a literal equation.

 

[SteamKing]

Only if you can define your terms 'symbolic equation' and 'literal equation' more exactly.

 

[barryj]

Well, this is basically what I am asking. Is a symbolic equation one that has not terms defined like d = vt while a literal equation is one where you insert the values for the symbols, like d = 10m/.sec * 5 seconds?

 

[SteamKing]

Well, this is basically what I am asking. Is a symbolic equation one that has not terms defined like d = vt while a literal equation is one where you insert the values for the symbols, like d = 10m/.sec * 5 seconds?

One expresses a general mathematical relationship between several different quantities, the other is just an evaluation of that mathematical relationship by plugging in numerical values for each of the variables.

 

[CellCoree]

A symbolic equation is an equation that uses symbols and variables to represent quantities. It is often used in mathematics and physics to describe relationships between different variables. For example, the equation E = mc^2 is a symbolic equation that represents the relationship between energy (E), mass (m), and the speed of light (c).

On the other hand, a literal equation is an equation that uses letters or symbols to represent specific values. These equations are often used in algebra to solve for a specific variable. For example, the equation A = l x w represents the area (A) of a rectangle with length (l) and width (w). In this case, the letters l and w represent specific values that can be substituted into the equation to find the value of A.

In summary, the main difference between symbolic and literal equations is the use of symbols versus specific values. Symbolic equations are used to describe relationships between variables, while literal equations are used to solve for specific values. Both types of equations are important tools in science and mathematics, and understanding the difference between them is crucial for solving complex problems.