Which of the following scenarios best describes division of a polynomial using synthetic division? Select all that apply. The di
vision must occur between a polynomial and a linear term. Synthetic division uses only the variables when finding the quotient. If there is a number in the last term of the quotient, then there is a remainder. The quotient is written as a polynomial with a degree one power greater than the original dividend.
Synthetic division is a process of polynomial division by a linear factor only.
Step-by-step explanation:
The correct statements are:
1. The division must occur between a polynomial and a linear term.
3. If there is a number in the last term of the quotient, then there is a remainder. After division if there is any number left out except zero in the last term of quotient, then it is the remainder.
4. The quotient is written as a polynomial with a degree one power greater than the original dividend.
One mile is equivalent to 5280 feet. Throwing at 30 miles an hour is 0.5 miles each minute, or one mile every 120 seconds(Unfortunately for the pitcher, I don't think the ball would make it to home plate). That means it travels 1/120 miles each second, or 44 feet(5280/120). The ball will reach home plate in 1.375 seconds(60.5/44).
