Write a Python program for this problem.

Problem Description:

An object's genuine location is defined by its basic dimensions. This proper position regulates the variance of a particular feature from its intended placement.

The Formula for the Position is Represented as the following two$-$dimensional velocity equation:

$v_x(t)=a_{x}t+v_{0x}$

$v_y(t)=a_{y}t+v_{0y}$

In these equations:

$*v_x(t)$ and $v_y(t)$ represent the velocities of an object in the x and y directions at time t$,$ respectively.

$*a_x$ and $a_y$ are the accelerations of the object in the x and y directions.

$*v_{0x}$ and $v_{0y}$ are the initial velocities of the object in the x and y directions, respectively.

These equations describe the motion of an object in two dimensions, where the object can move independently along the x$-$axis and y$-$axis.

Write a Python program that calculates the velocities of an object in two dimensions based on the provided equations, and the user inputs only the initial time and initial velocity and the time steps.

Consider constant values for acceleration to be $a_x=2$ and $a_y=3.$

Instructions:

$1.$ Your program should be modular and consist of the following functions:

a$.$ readInputs$()$ to get inputs from the users

b$.$ calculateVelocities$($initial$\_$time, initial$\_$velocity, time$\_$steps$)$ to calculate velocities

c$.$ both functions should be called from the main$()$

$2.$ Use meaningful variable names and comments to enhance code readability.

$3.$ Repeat until the input is not zero or negative or non$-$numeric inputs

Sample output $is$ shown $in$ example $1,2$ and $3in$ the picture

If you notice initial time $t_0=3$ and time steps $=2$ means the max. time will be $3+2=5$