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American National Curriculum

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Algebra 1

Quadratic Functions

Question 7 0 / 9 pts _{2} 1 Details A baseball is launched up

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Question 7 $0/9$ pts $⨀_{2} ⇄ 1$ Details A baseball is launched upward at a speed of 113 feet per second by a pitching machine from the top of a bridge that is a height of 13 feet off the ground. The height $h$ of the ball after $t$ seconds can be found using the equation $h = - 16 t^{2} + 113 t + 13$ When will the height of the baseball be 176 feet? (Round to two decimal places and choose the proper units.) Select an answer $v$ Submit Question Jump to Answer

Name: Video solution 1: Question 7 0/9 pts ⨀2⇄1 Details A baseball is launched upward at a speed of 113 feet per second by a pitching machine from the top of a bridge that is a height of 13 feet off the ground. The height h of the ball after t seconds can be found using the equation h=−16t2+113t+13 When will the height of the baseball be 176 feet? (Round to two decimal places and choose the proper units.) Select an answer v Submit Question Jump to Answer
Uploaded: 2023-02-03T23:37:31.000Z
Duration: 15 min

Views: 5,184 students

Updated on: Feb 3, 2023

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Question 7

0/9

pts

⨀_{2} ⇄ 1

Details A baseball is launched upward at a speed of 113 feet per second by a pitching machine from the top of a bridge that is a height of 13 feet off the ground. The height

h

of the ball after

t

seconds can be found using the equation

h = - 16 t^{2} + 113 t + 13

When will the height of the baseball be 176 feet? (Round to two decimal places and choose the proper units.) Select an answer

v

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Uploaded on: 2/3/2023

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Question Text	Question 7 $0/9$ pts $⨀_{2} ⇄ 1$ Details A baseball is launched upward at a speed of 113 feet per second by a pitching machine from the top of a bridge that is a height of 13 feet off the ground. The height $h$ of the ball after $t$ seconds can be found using the equation $h = - 16 t^{2} + 113 t + 13$ When will the height of the baseball be 176 feet? (Round to two decimal places and choose the proper units.) Select an answer $v$ Submit Question Jump to Answer
Updated On	Feb 3, 2023
Topic	Quadratic Functions
Subject	Algebra 1
Class	High School
Answer Type	Video solution: 1
Upvotes	134
Avg. Video Duration	15 min

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