State and prove Taylor's theorem for f(x,y)

1010

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State the necessary condition for the extreme value.

1175

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Under what condition the critical point (a,b) will be saddle point ?

1207

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Define Continuity of a function f(x,y) at a point (a,b) ?

1354

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State and prove the sufficient condition for the maximum value of the function f (x,y)

983

---

State Taylor's theorem and hence obtain Macluarin's expansion in simplified form

1479

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State and prove sufficient condition for differentiability of the function f(x,y).

1008

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Find the rectangle of perimeter 12cm which has maximum area.

1008

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Define simultaneous limit of a function f(x,y) as (x,y) → (a,b)

1746

---

State and prove mean value theorem for the function f(x,y).

1179

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Write the condition for critical point (a,b) to become function f(x,y) minimum.

1086

---

State sufficient condition for differentiability of a function f(x,y) at a point (a,b)

1205

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What are the different types of fits? Explain

1123

---

what is heat treatment and why is it done?

1174

---

describe briefly the different cold drawing processes?

1155

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