c) 3 e taxi fare in a city is as follows: For the first kilometer, the fare is \( ₹ 8 \) and for the subsequent distance it is ? kilometer. Taking the distance covered as \( x \mathrm{~km} \) and total fare as \( ₹ y \), write a linear equation for this ormation.

To create a linear equation for the taxi fare, you start with the initial charge of ₹ 8 for the first kilometer. For every kilometer thereafter, let's say the fare is ₹ x (this is the unknown variable for subsequent distance fare). Therefore, the total fare \( y \) can be expressed as: \[ y = 8 + x \cdot (d - 1) \] where \( d \) is the total distance in kilometers, and \( (d - 1) \) accounts for the distance beyond the first kilometer. Now, if the fare for subsequent distance is set, you can specifically plug that value into the equation to calculate the total fare based on distance traveled. When dealing with taxi fares, it's key to consider common pitfalls that may arise! Many individuals forget to count the initial kilometer in their calculations. Make sure to always start your distance count from the second kilometer when applying additional rates! Also, take into account any potential surcharges during nighttime or holidays, as this could impact your total fare. Happy riding!