2.1. A curve C is defined by the parametric equations x = t, y = t...
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2.1. A curve C is defined by the parametric equations x = t², y = t³ - t a. Determine the value(s) of t for which the curve is increasing or decreasing. Once determined, use a graphing utility like Desmos and plug in a range of t values into the program that are consistent with your solution (see it visually traced out on the curve). Summarize your result tracing out the portions of the curve below with appropriate t-domains. b. Determine the value(s) of t for which the curve is concave up or concave down. Once determined, use a graphing utility like Desmos and plug in a range of t values into the program that are consistent with your solution (see it visually traced out on the curve). Summarize your result tracing out the portions of the curve below with appropriate t-domains. 2.1. A curve C is defined by the parametric equations x = t², y = t³ - t a. Determine the value(s) of t for which the curve is increasing or decreasing. Once determined, use a graphing utility like Desmos and plug in a range of t values into the program that are consistent with your solution (see it visually traced out on the curve). Summarize your result tracing out the portions of the curve below with appropriate t-domains. b. Determine the value(s) of t for which the curve is concave up or concave down. Once determined, use a graphing utility like Desmos and plug in a range of t values into the program that are consistent with your solution (see it visually traced out on the curve). Summarize your result tracing out the portions of the curve below with appropriate t-domains.
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