Physics-
General
Easy

Question

Which graph present the variation of surface tension with temperature over small temperature ranges for coater.

The correct answer is:

Related Questions to study

General
Maths-

Lt subscript x not stretchy rightwards arrow straight infinity end subscript space open parentheses fraction numerator x squared plus 5 x plus 3 over denominator x squared plus x plus 2 end fraction close parentheses to the power of x equals

The basic problem of this indeterminate form is to know from where f not stretchy left parenthesis x not stretchy right parenthesis tends to one (right or left) and what function reaches its limit more rapidly.

Lt subscript x not stretchy rightwards arrow straight infinity end subscript space open parentheses fraction numerator x squared plus 5 x plus 3 over denominator x squared plus x plus 2 end fraction close parentheses to the power of x equals

Maths-General

The basic problem of this indeterminate form is to know from where f not stretchy left parenthesis x not stretchy right parenthesis tends to one (right or left) and what function reaches its limit more rapidly.

General
physics-

A soap bubble is blown with the help of a mechanical pump at the mouth-of a tube the pump produces a certain increase per minute in the volume of the bubble irrespective of its internal pressure the graph between the pressure inside the soap bubble and time t will be

A soap bubble is blown with the help of a mechanical pump at the mouth-of a tube the pump produces a certain increase per minute in the volume of the bubble irrespective of its internal pressure the graph between the pressure inside the soap bubble and time t will be

physics-General
General
Maths-

Lt subscript x not stretchy rightwards arrow straight infinity end subscript open parentheses fraction numerator x plus 6 over denominator x plus 1 end fraction close parentheses to the power of x plus 1 end exponent

The basic problem of this indeterminate form is to know from where f not stretchy left parenthesis x not stretchy right parenthesis tends to one (right or left) and what function reaches its limit more rapidly.

Lt subscript x not stretchy rightwards arrow straight infinity end subscript open parentheses fraction numerator x plus 6 over denominator x plus 1 end fraction close parentheses to the power of x plus 1 end exponent

Maths-General

The basic problem of this indeterminate form is to know from where f not stretchy left parenthesis x not stretchy right parenthesis tends to one (right or left) and what function reaches its limit more rapidly.

parallel
General
Maths-

text  Lt  end text subscript x not stretchy rightwards arrow straight infinity end subscript open parentheses fraction numerator x plus 5 over denominator x plus 2 end fraction close parentheses to the power of x plus 2 end exponent equals

The basic problem of this indeterminate form is to know from where f not stretchy left parenthesis x not stretchy right parenthesis tends to one (right or left) and what function reaches its limit more rapidly.

text  Lt  end text subscript x not stretchy rightwards arrow straight infinity end subscript open parentheses fraction numerator x plus 5 over denominator x plus 2 end fraction close parentheses to the power of x plus 2 end exponent equals

Maths-General

The basic problem of this indeterminate form is to know from where f not stretchy left parenthesis x not stretchy right parenthesis tends to one (right or left) and what function reaches its limit more rapidly.

General
Maths-

Lt subscript x not stretchy rightwards arrow straight infinity end subscript space open parentheses fraction numerator x plus a over denominator x plus b end fraction close parentheses to the power of x plus b end exponent equals

The basic problem of this indeterminate form is to know from where f not stretchy left parenthesis x not stretchy right parenthesis tends to one (right or left) and what function reaches its limit more rapidly.

Lt subscript x not stretchy rightwards arrow straight infinity end subscript space open parentheses fraction numerator x plus a over denominator x plus b end fraction close parentheses to the power of x plus b end exponent equals

Maths-General

The basic problem of this indeterminate form is to know from where f not stretchy left parenthesis x not stretchy right parenthesis tends to one (right or left) and what function reaches its limit more rapidly.

General
maths-

L t subscript x not stretchy rightwards arrow 0 end subscript fraction numerator e to the power of x minus e to the power of in space x end exponent over denominator 2 left parenthesis x minus sin space x right parenthesis end fraction equals

L t subscript x not stretchy rightwards arrow 0 end subscript fraction numerator e to the power of x minus e to the power of in space x end exponent over denominator 2 left parenthesis x minus sin space x right parenthesis end fraction equals

maths-General
parallel
General
Maths-

L t subscript x not stretchy rightwards arrow 0 end subscript fraction numerator open parentheses 1 minus e to the power of x close parentheses sin begin display style space end style x over denominator x squared plus x cubed end fraction equals

L t subscript x not stretchy rightwards arrow 0 end subscript fraction numerator open parentheses 1 minus e to the power of x close parentheses sin begin display style space end style x over denominator x squared plus x cubed end fraction equals

Maths-General
General
Maths-

text  If  end text a greater than 0 text  and end text L subscript x not stretchy rightwards arrow a end subscript fraction numerator a to the power of a minus x to the power of a over denominator x to the power of a minus a to the power of a end fraction equals negative 1 text , then  end text bold a equals

We can only apply the L’Hospital’s rule if the direct substitution returns an indeterminate form, that means 0 over 0 or  fraction numerator plus-or-minus infinity over denominator plus-or-minus infinity end fraction.

text  If  end text a greater than 0 text  and end text L subscript x not stretchy rightwards arrow a end subscript fraction numerator a to the power of a minus x to the power of a over denominator x to the power of a minus a to the power of a end fraction equals negative 1 text , then  end text bold a equals

Maths-General

We can only apply the L’Hospital’s rule if the direct substitution returns an indeterminate form, that means 0 over 0 or  fraction numerator plus-or-minus infinity over denominator plus-or-minus infinity end fraction.

General
Maths-

L subscript x not stretchy rightwards arrow 0 end subscript fraction numerator x left parenthesis 1 plus a cos space x right parenthesis minus b sin space x over denominator x cubed end fraction equals 1 text  then  end text straight a equals comma straight b equals

We can only apply the L’Hospital’s rule if the direct substitution returns an indeterminate form, that means 0 over 0 or fraction numerator plus-or-minus infinity over denominator plus-or-minus infinity end fraction.

L subscript x not stretchy rightwards arrow 0 end subscript fraction numerator x left parenthesis 1 plus a cos space x right parenthesis minus b sin space x over denominator x cubed end fraction equals 1 text  then  end text straight a equals comma straight b equals

Maths-General

We can only apply the L’Hospital’s rule if the direct substitution returns an indeterminate form, that means 0 over 0 or fraction numerator plus-or-minus infinity over denominator plus-or-minus infinity end fraction.

parallel
General
physics-

The correct relation is.

The correct relation is.

physics-General
General
physics-

A vessel whose bottom has round holes with diameter of 0.1 mm is filled with water. The maximum height to which the water can be filled without leakage is
(S.T. of water == fraction numerator 75 text  dyne  end text over denominator cm end fraction straight g equals 1000 straight m over straight s squared times)

A vessel whose bottom has round holes with diameter of 0.1 mm is filled with water. The maximum height to which the water can be filled without leakage is
(S.T. of water == fraction numerator 75 text  dyne  end text over denominator cm end fraction straight g equals 1000 straight m over straight s squared times)

physics-General
General
Maths-

L t subscript x not stretchy rightwards arrow 0 end subscript fraction numerator x 10 to the power of x minus x over denominator 1 minus cos space x end fraction equals

We can only apply the L’Hospital’s rule if the direct substitution returns an indeterminate form, that means 0 over 0 or fraction numerator plus-or-minus infinity over denominator plus-or-minus infinity end fraction.

L t subscript x not stretchy rightwards arrow 0 end subscript fraction numerator x 10 to the power of x minus x over denominator 1 minus cos space x end fraction equals

Maths-General

We can only apply the L’Hospital’s rule if the direct substitution returns an indeterminate form, that means 0 over 0 or fraction numerator plus-or-minus infinity over denominator plus-or-minus infinity end fraction.

parallel
General
Maths-

L t subscript n not stretchy rightwards arrow straight infinity end subscript fraction numerator n open parentheses 1 cubed plus 2 cubed plus midline horizontal ellipsis times plus n cubed close parentheses squared over denominator open parentheses 1 squared plus 2 squared plus midline horizontal ellipsis plus n squared close parentheses cubed end fraction equals

In general, we say that f(x) tends to a real limit l as x tends to infinity if, however small a distance we choose, f(x) gets closer than that distance to l and stays closer as x increases. f(x) = infinity

L t subscript n not stretchy rightwards arrow straight infinity end subscript fraction numerator n open parentheses 1 cubed plus 2 cubed plus midline horizontal ellipsis times plus n cubed close parentheses squared over denominator open parentheses 1 squared plus 2 squared plus midline horizontal ellipsis plus n squared close parentheses cubed end fraction equals

Maths-General

In general, we say that f(x) tends to a real limit l as x tends to infinity if, however small a distance we choose, f(x) gets closer than that distance to l and stays closer as x increases. f(x) = infinity

General
physics-

A capillary tube at radius R  is immersed in water and water rises in it to a height H. Mass of water in the capillary tube is M. If the radius of the tube is doubled. Mass of water that will rise in the, capillary tube will now be

A capillary tube at radius R  is immersed in water and water rises in it to a height H. Mass of water in the capillary tube is M. If the radius of the tube is doubled. Mass of water that will rise in the, capillary tube will now be

physics-General
General
Maths-

Lt subscript x not stretchy rightwards arrow 0 end subscript fraction numerator 1 over denominator sin squared space x end fraction minus fraction numerator 1 over denominator space x squared end fraction

Direct substitution can sometimes be used to calculate the limits for functions involving trigonometric functions.

Lt subscript x not stretchy rightwards arrow 0 end subscript fraction numerator 1 over denominator sin squared space x end fraction minus fraction numerator 1 over denominator space x squared end fraction

Maths-General

Direct substitution can sometimes be used to calculate the limits for functions involving trigonometric functions.

parallel

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