Arrange of the following in : Arrange the following ions in order of their increasing radii: Li+, Mg2+, K+, Al3+

The weight of $$1 \times 10^{22}$$ molecules of CuSO4.5H2O is ____.

The oxidation state of the most electronegative element in the products of the reaction. BaO2 with dil. H2SO4 are

A 1.0 g sample of Fe2O3 solid of 55.2% purity is dissolved in acid and reduced by heating the solution with zinc dust. T

A solution of 0.2 g of a compound containing Cu2+ and $$C_2O_4^{2-}$$ ions on titration with 0.02M $$KMnO_4$$ in presenc

Read the following statement and explanation and answer as per the options given below: STATEMENT (S): In the titration

Arrange of the following in : Increasing order of ionic size: N3-, Na+, F-, O2-, Mg2+

Arrange of the following in : Increasing order of basic character MgO, SrO, K2O, NiO, Cs2O

The linear structure is assumed by :

Arrange the following : Increasing strength of hydrogen bonding (X-H-X): O, S, F, Cl, N

Calculate the volume occupied by 5.0 g of acetylene gas at 50oC and 740 mm pressure.

The volume strength of 1.5 N H2O2 solution is

Write down the balanced equation for the reaction when: Carbon dioxide is passed through a suspension of lime stone in w

The hybridization of carbon atoms in C-C single bond of HC $$ \equiv $$ C - CH = CH2 is

The degree of dissociation of calcium nitrate in a dilute aqueous solution, containing 7.0 g. of the salt per 100 gm of

Zinc granules are added in excess to a 500 ml. of 1.0 M nickel nitrate solution at 25oC until the equilibrium is reached

The current of 1.70 A is passed through 300.0 ml of 0.160 M solution of a ZnSO4 for 230 sec. with a current efficiency o

The decomposition of N2O5 according to the equation: 2N2O5 (g) $$\to$$ 4NO2(g) + O2(g) is a first order reaction. After

Write the IUPAC name for the following :

In a test an examine either guesses or copies or knows the answer to a multiple choice question with four choices. The p

Given that $$\overrightarrow a = \left( {1,1,1} \right),\,\,\overrightarrow c = \left( {0,1, - 1} \right),\,\overright

Determine the value of $$'c'$$ so that for all real $$x,$$ the vector $$cx\widehat i - 6\widehat j - 3\widehat k$$ and

If $$\exp \,\,\,\left\{ {\left( {\left( {{{\sin }^2}x + {{\sin }^4}x + {{\sin }^6}x + \,\,\,..............\infty } \righ

If the mean and the variance of binomial variate $$X$$ are $$2$$ and $$1$$ respectively, then the probability that $$X$$

The value of $$\sin {\pi \over {14}}\sin {{3\pi } \over {14}}\sin {{5\pi } \over {14}}\sin {{7\pi } \over {14}}\sin {{

The product of $$n$$ positive numbers is unity. Then their sum is

Using induction or otherwise, prove that for any non-negative integers $$m$$, $$n$$, $$r$$ and $$k$$ , $$\sum\limits_{m

Eighteen guests have to be seated, half on each side of a long table. Four particular guests desire to sit on one partic

Let p be the first of the n arithmetic means between two numbers and q the first of n harmonic means between the same nu

If $${S_1}$$, $${S_2}$$, $${S_3}$$,.............,$${S_n}$$ are the sums of infinite geometric series whose first terms a

Let the algebraic sum of the perpendicular distances from the points $$\left( {2,0} \right),\,\left( {0,\,2} \right)$$ $

Show that all chords of the curve $$3{x^2} - {y^2} - 2x + 4y = 0,$$ which subtend a right angle at the origin, pass thro

If a circle passes through the points of intersection of the coordinate axes with the lines $$\lambda \,x - y + 1 = 0$$

Find the equation of the line passing through the point $$(2, 3)$$ and making intercept of length 2 units between the li

Two circles, each of radius 5 units, touch each other at (1, 2). If the equation of their common tangent is 4x + 3y = 10

Three normals are drawn from the point $$(c, 0)$$ to the curve $${y^2} = x.$$ Show that $$c$$ must be greater than $$1/2

Find $${{{dy} \over {dx}}}$$ at $$x=-1$$, when $${\left( {\sin y} \right)^{\sin \left( {{\pi \over 2}x} \right)}} + {{

A man notices two objects in a straight line due west. After walking a distance $$c$$ due north he observes that the obj

In a triangle of base a the ratio of the other two sides is $$r\left( { < 1} \right)$$. Show that the altitude of the

The sides of a triangle are three consecutive natural numbers and its largest angle is twice the smallest one. Determine

A window of perimeter $$P$$ (including the base of the arch) is in the form of a rectangle surmounded by a semi circle.

Sketch the curves and identify the region bounded by $$x = {1 \over 2},x = 2,y = \ln \,x$$ and $$y = {2^x}.$$ Find the

Evaluate $$\,\int\limits_0^\pi {{{x\,\sin \,2x\,\sin \left( {{\pi \over 2}\cos x} \right)} \over {2x - \pi }}dx} $$

If $$'f$$ is a continuous function with $$\int\limits_0^x {f\left( t \right)dt \to \infty } $$ as $$\left| x \right| \to

For any two events $$A$$ and $$B$$ in a simple space