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In Unit 3, we learned about how we can find the area under a curve using integration. We can also find the area between two curves using integration! Take a peek at this short explanation, and then try out some extra practice with definite integrals by finding the exact area between curves. Here's a summary from the short explanation: A = [(upper curve) (lower curve)] dx, a < x < b A = [(right curve) (left curve)] dy, c < y < d Area 1: Find the area of the shaded region graphed below. y = âˆšx Area 2: Find the area between the curves x = 2y^2, x = 4 + y^2. You are encouraged to graph in Desmos to help set this one up! Area 3: Find the area between the curves y = sec^2x, y = 8cosx, -Ï€/3 < x < Ï€/3. You are encouraged to graph in Desmos to help set this one up!

          In Unit 3, we learned about how we can find the area under a curve using integration. We can also find the area between two curves using integration! Take a peek at this short explanation, and then try out some extra practice with definite integrals by finding the exact area between curves.

Here's a summary from the short explanation:
A = [(upper curve) (lower curve)] dx, a < x < b
A = [(right curve) (left curve)] dy, c < y < d

Area 1: Find the area of the shaded region graphed below.
y = âˆšx

Area 2: Find the area between the curves x = 2y^2, x = 4 + y^2. You are encouraged to graph in Desmos to help set this one up!

Area 3: Find the area between the curves y = sec^2x, y = 8cosx, -Ï€/3 < x < Ï€/3. You are encouraged to graph in Desmos to help set this one up!

in unit 3we learned about how we can find the area under a curve using integration we can also find the area between two curves using integration take a peek at this short explanation and th 57252

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