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All changes saved function y —— 1. The height of a toy that moves up and down on a spring can be modeled by the cos x + 2 cos x sin x where x is in seconds. Within the interval 0 < x < 5, when does the function reach a height of 1 foot? (Select all that apply.) 3.776 seconds 1.57 seconds 3.14 seconds 4.357 seconds 2.618 seconds

All changes saved function y —— 1. The height of a toy that moves up and down on a spring can be modeled by the cos x + 2 cos x sin x where x is in seconds. Within the interval 0 < x < 5, when does the function reach a height of 1 foot? (Select all that apply.) 3.776 seconds 1.57 seconds 3.14 seconds 4.357 seconds 2.618 seconds

PREALGEBRA
PREALGEBRA
15th Edition
ISBN:9781938168994
Author:OpenStax
Publisher:OpenStax
Chapter11: Graphs
Section11.1: Use The Rectangular Coordinate System
Problem 11.7TI: Plot each point: (4,-3) (4,3) (4,3) (-4,3)
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A Integrated Math 3 B (Eagle Sky x IM3_M12 HalfAnglekdentitiesA. x + ← → C accelerate esva.vschool.com/student/1748371... A Student App M Inbox (7)-2023.jac... Google Docs to dooo <333 Checkout | GOAT ← Graph... Integrate... Ⓡ Ⓒ Brianna Jackson All changes saved 1. The height of a toy that moves up and down on a spring can be modeled by the function y - cos x + 2 cos x sin x where x is in seconds. Within the interval 0 < x < 5, when does the function reach a height of 1 foot? (Select all that apply.) 3.776 seconds 1.57 seconds 3.14 seconds 4.357 seconds 2.618 seconds 1 of 5 PREVIOUS NEXT SAVE & EXIT O > D www
Transcribed Image Text:A Integrated Math 3 B (Eagle Sky x IM3_M12 HalfAnglekdentitiesA. x + ← → C accelerate esva.vschool.com/student/1748371... A Student App M Inbox (7)-2023.jac... Google Docs to dooo <333 Checkout | GOAT ← Graph... Integrate... Ⓡ Ⓒ Brianna Jackson All changes saved 1. The height of a toy that moves up and down on a spring can be modeled by the function y - cos x + 2 cos x sin x where x is in seconds. Within the interval 0 < x < 5, when does the function reach a height of 1 foot? (Select all that apply.) 3.776 seconds 1.57 seconds 3.14 seconds 4.357 seconds 2.618 seconds 1 of 5 PREVIOUS NEXT SAVE & EXIT O > D www
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