Answer = 125 minutes
Assuming that the customers uses x minutes in a month.
The first plan can be represented as :
• 20+ 0.19x ....... equation 1 .
The second plan can be represented as :
• 25 +0.15x ....equation 2
When we equate both equation , we ca find the minutes of call of two plans :
![20\text{ + 0.19x = }25\text{ +0.15 x }](https://img.qammunity.org/2023/formulas/mathematics/college/6ajrftpheum2vs74thvj993cabxwt9ni0n.png)
Solving the above equation, we get that :
![\begin{gathered} 0.19x\text{ -0.15x = 25 -20 } \\ \Rightarrow\text{ 0.04 x = 5 } \\ \therefore\text{ x = }(5)/(0.04) \\ \text{ = 125 minutes } \end{gathered}](https://img.qammunity.org/2023/formulas/mathematics/college/3yfk7lbxmzn7ln4zmlaktqf736dd50wq9q.png)
This means that, for 125 minutes , both option will be equal.