Read the distance and time graph of a car and find: a. Distance travelled from E to F b. Speed of the car between 20-40 seconds c. When is the speed of the car zero.

Mathematics
Read the distance and time graph of a car and find: a. Distance travelled from E to F b. Speed of the car between 20-40 seconds c. When is the speed of the car zero.

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Answer

3000πcm33000\pi cm^3

Question 1: Volume of cylinder (height 30 cm, diameter 20 cm)

Step 1: Formula: V=πr2hV = \pi r^2 h

Diameter = 20 cm, so radius r=202=10r = \frac{20}{2} = 10 cm.
Height h=30h = 30 cm.

Step 2: Substitute:
V=π(10)2(30)=π×100×30=3000πV = \pi (10)^2 (30) = \pi \times 100 \times 30 = 3000\pi cm³.

3000\pi \text{ cm^3}

Question 2.1: Diagonal of cuboid (x=4 cm, y=5 cm, z=3 cm)

Step 1: Formula: d=x2+y2+z2d = \sqrt{x^2 + y^2 + z^2}

Step 2: Substitute:

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Question 1: Volume of cylinder (height 30 cm, diameter 20 cm) Step 1: Formula: V = r^2 h Diameter = 20 cm, so radius r = (20)/(2) = 10 cm.

Read the distance and time graph of a car and find: a. Distance travelled from E to F b. Speed of the car between 20-40 seconds c. When is the speed of the car zero.
Mathematics

This mathematics problem involves applying core mathematical principles and formulas. Below you will find a complete step-by-step solution with detailed explanations for each step, helping you understand not just the answer but the method behind it.

ScanSolve AI Answer
Question 1: Volume of cylinder (height 30 cm, diameter 20 cm) Step 1: Formula: V = r^2 h Diameter = 20 cm, so radius r = (20)/(2) = 10 cm. Height h = 30 cm. Step 2: Substitute: V = (10)^2 (30) = × 100 × 30 = 3000 cm³. 3000 cm^3 Question 2.1: Diagonal of cuboid (x=4 cm, y=5 cm, z=3 cm) Step 1: Formula: d = sqrt(x^2 + y^2 + z^2) Step 2: Substitute: d = 4^2 + 5^2 +