Materials Science and Manufacturing Engineering Miscellaneous


Materials Science and Manufacturing Engineering Miscellaneous

Materials Science and Manufacturing Engineering

  1. Match the Machine Tools (Group A) with the probable Operations (Group B) :
    Group A Group B
    P. Centre Lathe1. Slotting
    Q. Milling2. Counter-boring
    R. Grinding3. Knurling
    S. Drilling4. Dressing










  1. View Hint View Answer Discuss in Forum

    Centre lathe - knurling Milling – Slotting Grinding – Dressing Drilling – Center Boring

    Correct Option: C

    Centre lathe - knurling Milling – Slotting Grinding – Dressing Drilling – Center Boring


  1. The main cutting force acting on a tool during the turning (orthogonal cutting) operation of a metal is 400 N. The turning was performed using 2 mm depth of cut and 0.1 mm/rev feed rate. The specific cutting pressure (in N/mm2) is









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    ∴ Specific cutting pressure =
    Fc
    =
    400
    = 2000 N / mm2
    W.t2 × 0.1

    Correct Option: B

    ∴ Specific cutting pressure =
    Fc
    =
    400
    = 2000 N / mm2
    W.t2 × 0.1



Direction: In Orthogonal turning of a bar of 100 mm diameter with a feed of 0.25 mm/rev, depth of cut of 4 mm and cutting velocity of 90m/min. it is observed that the main (tangential) cutting force is perpendicular to the friction force acting at the chip-tool interface. The main(tangential) cutting force is 1500 N.

  1. The normal force acting the chip-tool interface in N is









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    N = Fc .cosα – FT .sinα
    ∴ α = 0
    N = Fc = 1500 N

    Correct Option: B

    N = Fc .cosα – FT .sinα
    ∴ α = 0
    N = Fc = 1500 N


  1. The orthogonal rake angle of the cutting tool in degree is









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    D = 100 mm feed, f = 0.25 mm/rev d = 4 mm, V = 90m/min, Fc = 1500 N
    α = 0

    Correct Option: A

    D = 100 mm feed, f = 0.25 mm/rev d = 4 mm, V = 90m/min, Fc = 1500 N
    α = 0



  1. Minimum shear-strain in orthogonal turning with a cutting tool of zero rake angle is









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    Shear strain , τ =
    cosα
    sinφ.cos( φ - α )

    where, α = 0 = rake angle , φ = shear angle
    ∴ τ =
    1
    sinθcosθ

    ∴ T = sinφcosφ
    dt
    = cos ²φ - sin ²φ

    or φ = 45°
    ∴ τmin =
    1
    { sin (π /4).cos(π /4) }

    ∴ τmin =
    1
    = 2
    { sin (1 /√2) × (1 /√2) }

    Correct Option: D

    Shear strain , τ =
    cosα
    sinφ.cos( φ - α )

    where, α = 0 = rake angle , φ = shear angle
    ∴ τ =
    1
    sinθcosθ

    ∴ T = sinφcosφ
    dt
    = cos ²φ - sin ²φ

    or φ = 45°
    ∴ τmin =
    1
    { sin (π /4).cos(π /4) }

    ∴ τmin =
    1
    = 2
    { sin (1 /√2) × (1 /√2) }