The equivalent resistance for resistors connected in parallel is given by:

Code has already been provided to define three resistance variables: Resistor$1,$ Resistor$2,$ and Resistor$3.$ Write commands to compute the equivalent resistance of the four possible parallel connections of two or three of these resistors and assign the results to the indicated variables as follows:

Compute the equivalent resistance of Resistor$1$ and Resistor$2$ connected in parallel and assign the result to a variable named EquivResistance$12.$

Compute the equivalent resistance of Resistor$1$ and Resistor$3$ connected in parallel and assign the result to a variable named EquivResistance$13.$

Compute the equivalent resistance of Resistor$2$ and Resistor$3$ connected in parallel and assign the result to a variable named EquivResistance$23.$

Compute the equivalent resistance of Resistor$1$ and Resistor$2$ and Resistor$3$ connected in parallel and assign the result to a variable named EquivResistance$123.$

Note the values of the variables Resistor$1,$ Resistor$2,$ and Resistor$3$ are defined in lines $2-4.$ Be sure not to overwrite these values in your code.

For this problem, you will need to do some math on paper in order to modify the equation and to solve for each equivalent resistance.