$2.$ In lecture $2$ p$47$ we discussed a problem:

A ball is fired from a toy cannon from the edge of a $1-$meter$-$tall wall with an initial speed v of $10$ m$/$s$,$ at an angle theta of $35$ degrees relative to the floor. We want to find the location of the ball at which it hits the ground, which is the distance travelled in the x direction. In the attached source code, we will set parameters in the main function, and calculate the distance traveled in a function $$distanceTravel$.($You may use an online environment to run this code. If you choose to compile your code in Linux, please follow the example of using gcc in lecture $1,$ and be sure to include $-$lm$.)2.$ In lecture $2$ p$47$ we discussed a problem:

A ball is fired from a toy cannon from the edge of a $1-$meter$-$tall wall with an initial speed v of $10$ m$/$s$,$ at an angle theta of $35$ degrees relative to the floor. We want to find the location of the ball at which it hits the ground, which is the distance travelled in the x direction. In the attached source code, we will set parameters in the main function, and calculate the distance traveled in a function $$distanceTravel$.($You may use an online environment to run this code. If you choose to compile your code in Linux, please follow the example of using gcc in lecture $1,$ and be sure to include $-$lm$.)2.$ In lecture $2$ p$47$ we discussed a problem:

A ball is fired from a toy cannon from the edge of a $1-$meter$-$tall wall with an initial speed v of $10$ m$/$s$,$ at an angle theta of $35$ degrees relative to the floor. We want to find the location of the ball at which it hits the ground, which is the distance travelled in the x direction. In the attached source code, we will set parameters in the main function, and calculate the distance traveled in a function $$distanceTravel$.($You may use an online environment to run this code. If you choose to compile your code in Linux, please follow the example of using gcc in lecture $1,$ and be sure to include $-$lm$.)2.$ In lecture $2$ p$47$ we discussed a problem:

A ball is fired from a toy cannon from the edge of a $1-$meter$-$tall wall with an initial speed v of $10$ m$/$s$,$ at an angle theta of $35$ degrees relative to the floor. We want to find the location of the ball at which it hits the ground, which is the distance travelled in the x direction. In the attached source code, we will set parameters in the main function, and calculate the distance traveled in a function $$distanceTravel$.($You may use an online environment to run this code. If you choose to compile your code in Linux, please follow the example of using gcc in lecture $1,$ and be sure to include $-$lm$.)$