$R_{\text{e}\text{q}\text{u}\text{i}\text{v}}={\displaystyle \underset{i}{\overset{n}{}}}{R}_i=R_1+R_2+R_3+$cdots$+R_n$

Code has already been provided to create three variables containing resistor values: Resistor$1,$ Resistor$2,$ and Resistor $3.$ Write commands to compute the equivalent resistance of the four possible series 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 series and assign the result to a variable named EquivResistance$12.$

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

Compute the equivalent resistance of Resistor $2$ and Resistor$3$ connected in series 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 series 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.