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SOLVED: Use a graphing calculator to graph the parametric equations. Then find the equivalent rectangular equation. x = t + 3 y = t + 3 - 24t^2 The equivalent rectangular equation is y = x - 24x^2 + 3.
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![SOLVED: (1) [15pts] Find the solution(s) and express in parametric vector form (calculator permitted) T1 + 312 + 4x3 = 7 (a) T1 612 213 = 2 311 + 613 = -12 T1 (b) T1 281 312 + 4x3 = 7 612 213 = 2 + 313 = 5 2 6 -4 5 (c) 4*= [-1] 15 -14 1 -2](https://cdn.numerade.com/ask_images/57df6a56fb6446598fe1dd4492b3a56b.jpg "SOLVED: (1) [15pts] Find the solution(s) and express in parametric vector form (calculator permitted) T1 + 312 + 4x3 = 7 (a) T1 612 213 = 2 311 + 613 = -12 T1 (b) T1 281 312 + 4x3 = 7 612 213 = 2 + 313 = 5 2 6 -4 5 (c) 4*= [-1] 15 -14 1 -2")
SOLVED: (1) [15pts] Find the solution(s) and express in parametric vector form (calculator permitted) T1 + 312 + 4x3 = 7 (a) T1 612 213 = 2 311 + 613 = -12 T1 (b) T1 281 312 + 4x3 = 7 612 213 = 2 + 313 = 5 2 6 -4 5 (c) 4*= [-1] 15 -14 1 -2
