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11.1 Identify the hopper in FIGURE 11.1 - NSC Mechanical Technology Welding and Metalwork - Question 11 - 2023 - Paper 1

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11.1 Identify the hopper in FIGURE 11.1. 11.1.2 Calculate the true lengths of the following: (a) A–1 (b) A–2 (c) B–3 11.2 FIGURE 11.2 below shows the top view o... show full transcript

Worked Solution & Example Answer:11.1 Identify the hopper in FIGURE 11.1 - NSC Mechanical Technology Welding and Metalwork - Question 11 - 2023 - Paper 1

Step 1

Identify the hopper in FIGURE 11.1.

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Answer

The hopper shown in FIGURE 11.1 is identified as a square to rectangle on center.

Step 2

Calculate the true lengths of the following: (a) A–1

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Answer

To find the true length A–1, we use the Pythagorean theorem:

A1=sqrt1002+1252+4502approx477.62mmA–1 = \\sqrt{100^2 + 125^2 + 450^2} \\approx 477.62 \, \text{mm}

Step 3

Calculate the true lengths of the following: (b) A–2

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Answer

To find the true length A–2, we use:

A2=sqrt4002+1252+4502approx614.92mmA–2 = \\sqrt{400^2 + 125^2 + 450^2} \\approx 614.92 \, \text{mm}

Step 4

Calculate the true lengths of the following: (c) B–3

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Answer

To find the true length B–3, we use:

B3=sqrt3752+1002+4502approx594.24mmB–3 = \\sqrt{375^2 + 100^2 + 450^2} \\approx 594.24 \, \text{mm}

Step 5

Calculate the true lengths of the following: 11.2.1 A–B

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Answer

To calculate A–B, we apply the formula:

AB=π×D12=π×80012209.44mmA–B = \frac{\pi \times D}{12} = \frac{\pi \times 800}{12} \approx 209.44 \, \text{mm}

Step 6

Calculate the true lengths of the following: 11.2.2 O–1

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Answer

For O–1, we have:

O1=π×d12=π×60012157.08mmO–1 = \frac{\pi \times d}{12} = \frac{\pi \times 600}{12} \approx 157.08 \, \text{mm}

Step 7

Calculate the true lengths of the following: 11.2.3 A–0

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Answer

To find A–0:

  • Plan length / base line: 400 - 30 = 100

  • True length:

A0=1002+5002=260000509.90mmA–0 = \sqrt{100^2 + 500^2} = \sqrt{260000} \approx 509.90 \, \text{mm}

Step 8

Is a square-to-round transformer usually used?

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Answer

A square-to-round transformer is used to connect ducting sections of dissimilar shapes to each other.

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