I will apply the volume formula to solve problems involving cylinders by [how I will show my learning].

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1. Bellwork
2. Activity 1
3. Activity 2
4. Activity 3
5. Exit ticket & Clean Up

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Announcements

INSERT ANNOUNCEMENT HERE

Volume is the amount of space an object takes up or can hold.

Diameter = the length across a circle

= 2 times the radius

= 2r

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Area of a Circle = πr²

Base Area (B) = πr²

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π ≈ 3.14

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Some answers are in terms of π (Example: 9π).

Some answers use 3.14159… for π and round.

Exponents: 5² = 5 * 2

= 10

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5³ = 5 * 3

= 15

Exponents: 5² = 5 * 5

= 25

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5³ = 5 * 5 * 5

= 25 * 5

= 125

Volume of a Cylinder = Bh

= πr²h

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Volume = Bh

= πr²h

= π(3)²(5)

= π(9)(5)

= 45π

= 45(3.14)

≈ 141.3 ft³

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Volume = Bh

= πr²h

= π(3)²(5)

= π(9)(5)

= 45π

= 45(3.14)

≈ 141.3 ft³

Step 1: Plug in radius & height

Step 2: Square the radius

Step 3: Multiply the numbers

Step 4: Multiply by 3.14 for π

Step 5: Put unit in cubic form

Volume = Bh

= πr²h

= π(5)²(8)

= π(25)(8)

= 200π

= 200(3.14)

≈ 628 ft³

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Volume = Bh

= πr²h

= π(5)²(8)

= π(25)(8)

= 200π

= 200(3.14)

≈ 628 ft³

Step 1: Plug in radius & height

Step 2: Square the radius

Step 3: Multiply the numbers

Step 4: Multiply by 3.14 for π

Step 5: Put unit in cubic form

Example 1 Example 2

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Example 1

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Volume = Bh

= πr²h

= π(4)²(10)

= π(16)(10)

= 160π

= 160(3.14)

≈ 502.4 ft³

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Example 2

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Volume = Bh

= πr²h

= π(6)²(12)

= π(36)(12)

= 432π

= 432(3.14)

≈ 1356.48 ft³

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