To remove the sign of division, we take the reciprocal of the second fraction and multiply the fraction 2/11 by the reciprocal of the second fraction.

Divide the following fractions:
$2 over 11 divided by 9 over 22$

GeneralGeneral

To remove the sign of division, we take the reciprocal of the second fraction and multiply the fraction 2/11 by the reciprocal of the second fraction.

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The material used in determining the age of a fossil is:

iodine sulphur carbon radioactive carbon

The correct answer is: radioactive carbon

Related Questions to study

Evolutionary convergence is the development of:

Evolutionary convergence is the development of:

Darwin's finches represents:

Darwin's finches represents:

Organisms which obtain energy by the oxidation of reduced inorganic compounds are called:

Organisms which obtain energy by the oxidation of reduced inorganic compounds are called:

Finding of Miller's experiment on origin of life has provided evidence for:

Finding of Miller's experiment on origin of life has provided evidence for:

The number of codons that code different amino acids is -

The number of codons that code different amino acids is -

Assertion (A):If a>0,b>0 and c>0, then (a+b+c)(1a+1b+1c)≥9Reason (R): For positive numbers a, b, c, AM≥GM

Assertion (A):If a>0,b>0 and c>0, then (a+b+c)(1a+1b+1c)≥9Reason (R): For positive numbers a, b, c, AM≥GM

The length of the chord joining the points (4cos⁡θ, 4sin⁡θ) and (4cos⁡θ+60°, 4sin⁡(θ+60°)of the circle x2+y2=16 is

The length of the chord joining the points (4cos⁡θ, 4sin⁡θ) and (4cos⁡θ+60°, 4sin⁡(θ+60°)of the circle x2+y2=16 is

In an orbital motion, the angular momentum vector is

In an orbital motion, the angular momentum vector is

If the two curves and touch each other at (0,1) then the equation of the common tangent is

If the two curves and touch each other at (0,1) then the equation of the common tangent is

At (1,1), the two curves and

At (1,1), the two curves and

The slope of the curve at is 1, then k is

The slope of the curve at is 1, then k is

_________ is isostructrual with diamond

_________ is isostructrual with diamond

Statement ‐ I : The equation zz¯+a¯z+az¯+λ=0 where a is a complex number, represents a circle in Argand plane if λ is real. Statement ‐II : The radius of the circle zz¯+a¯z+az¯+λ=0 is λ-aa¯

Statement ‐ I : The equation zz¯+a¯z+az¯+λ=0 where a is a complex number, represents a circle in Argand plane if λ is real. Statement ‐II : The radius of the circle zz¯+a¯z+az¯+λ=0 is λ-aa¯

Divide the following fractions:

Divide the following fractions:

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iodine
sulphur
carbon
radioactive carbon

Assertion (A):If $a > 0, b > 0$ and $c > 0$ , then $(a + b + c) (\frac{1}{a} + \frac{1}{b} + \frac{1}{c}) \geq 9$ Reason (R): For positive numbers $a,$ $b,$ $c,$ $A M \geq G M$

Assertion (A):If $a > 0, b > 0$ and $c > 0$ , then $(a + b + c) (\frac{1}{a} + \frac{1}{b} + \frac{1}{c}) \geq 9$ Reason (R): For positive numbers $a,$ $b,$ $c,$ $A M \geq G M$

The length of the chord joining the points $(4 \cos θ, 4 \sin θ)$ and $(4 \cos (θ + 60 °), 4 \sin (θ + 60 °)$ of the circle $x^{2} + y^{2} = 16$ is

The length of the chord joining the points $(4 \cos θ, 4 \sin θ)$ and $(4 \cos (θ + 60 °), 4 \sin (θ + 60 °)$ of the circle $x^{2} + y^{2} = 16$ is

If the two curves $y equals x to the power of 2 end exponent plus 1$ and $x to the power of 2 end exponent plus y to the power of 2 end exponent equals 1$ touch each other at (0,1) then the equation of the common tangent is

If the two curves $y equals x to the power of 2 end exponent plus 1$ and $x to the power of 2 end exponent plus y to the power of 2 end exponent equals 1$ touch each other at (0,1) then the equation of the common tangent is

At (1,1), the two curves $x to the power of 3 end exponent y equals 1$ and $y equals e to the power of 3 open parentheses 1 minus x close parentheses end exponent$

At (1,1), the two curves $x to the power of 3 end exponent y equals 1$ and $y equals e to the power of 3 open parentheses 1 minus x close parentheses end exponent$

The slope of the curve $y equals k open parentheses 2 x minus 1 close parentheses to the power of 2 end exponent$ at $open parentheses 1 comma fraction numerator 1 over denominator 4 end fraction close parentheses$ is 1, then k is

The slope of the curve $y equals k open parentheses 2 x minus 1 close parentheses to the power of 2 end exponent$ at $open parentheses 1 comma fraction numerator 1 over denominator 4 end fraction close parentheses$ is 1, then k is

Statement ‐ I : The equation $z \bar{z} + \bar{a} z + a \bar{z} + λ = 0$ where a is a complex number, represents a circle in Argand plane if $λ$ is real. Statement ‐II : The radius of the circle $z \bar{z} + \bar{a} z + a \bar{z} + λ = 0$ is $\sqrt{λ - a \bar{a}}$

Statement ‐ I : The equation $z \bar{z} + \bar{a} z + a \bar{z} + λ = 0$ where a is a complex number, represents a circle in Argand plane if $λ$ is real. Statement ‐II : The radius of the circle $z \bar{z} + \bar{a} z + a \bar{z} + λ = 0$ is $\sqrt{λ - a \bar{a}}$

Divide the following fractions:
$2 over 11 divided by 9 over 22$

Divide the following fractions:
$2 over 11 divided by 9 over 22$