Mario tosses a penny with an initial velocity of 6 feet per second off of the balcony from the second floor of his home into the fountain below. The balcony is 16 feet above the fountain. The equation y - -16t + 6t + 16 can be used to model the height of the penny above the fountain after t seconds. Balcony 15 10 5 -Fountain- Use this information to fill in the blanks in the statements below.Fountain- Use this information to fill in the blanks in the statements below. Select options below 1. The height of the penny when it lands is Select Option |feet above the fountain. 2. To find the amount of time the penny spent in the air, solve Select Option ~ using the Select Option 3. The solutions are Select Option 4. Time cannot be Select Option .so the penny spent Select Option seconds in the air before landing in the fountain. Next Submit answerFountain- Use this information to fill in the blanks in the statements below. Select options below 1. The height of the penny when it lands is Select Option feet above the fountain. 2. To find the amount of time the penny sp e air, solve Select Option ~ using the Select Option 16 3. The solutions are Select Option 16 4. Time cannot be Select Option . .../y spent Select Option ~ seconds in the air before landing in the fountain. Ne10 Fountain- Use this information to fill in the blanks in the statements below. Select options below 1. The height of the penny when it lan feet above the fountain. 2. To find the amount of time the penny spen Select Option | |using the Select Option 3. The solutions are Select Option 16t' + 6t + 16= 1612 + 62 + 16 - 16 4. Time cannot be Select Option ~, so the penny spent 5 - 1642 + 64 + 16 - 6 the air before landing in the fountain. NeFountain- Use this information to fill in the blanks in the statements below. Select options below 1. The height of the penny when it lands is Select Option ~ feet above the fountain. 2. To find the amount of time the penny spent in the air, solve Select Option ~ using the Select Option ~ Quadratic Formula 3. The solutions are Select Option ~ Pythagorean Theorem 4. Time cannot be Select Option , so the penny spent Select Option ~ seconds in t Slope Formula fountain. NeFountain Use this information to fill in the blanks in the statements below. Select options below 1. The height of the penny when it lands is Select Option ~ feet above the fountain. 2. To find the amount of time the penny spent in the air, solve Select Option - using the Select Option 3. The solutions are Select Option t = -32.9 and t - 33.3 4. Time cannot be any spent Select Option - seconds in the air before landing in the fountain. -0.8 and t = .2 0.8 and t -1.2 Copyright 2022 Learn By Doing. Inc.Fountain- Use this information to fill in the blanks in the statements below. Select options below 1. The height of the penny when it lands is Select Option > feet above the fountain. 2. To find the amount of time the penny spent in the air, solve Select Option ~ using the Select Option 3. The solutions are Select Option 4. Time cannot be Select Option so the penny spent Select Option ~ seconds in the air before landing in the fountain. negative N positive less than a minute IncnT Fountain- Use this information to fill in the blanks in the statements below. Select options below 1. The height of the penny when it lands is Select Option . feet above the fountain. 2. To find the amount of time the penny spent in the air, solve Select Option using the Select Option 3. The solutions are Select Option 4. Time cannot be Select Option , so the penny spent Select Option seconds in the air before landing in the fountain. 1.2 Nex 0.8 33.3 2 Copyright 2022 Learn By Doing, Inc