This section includes InterviewSolutions, each offering curated multiple-choice questions to sharpen your knowledge and support exam preparation. Choose a topic below to get started.
| 21851. |
What is the Indus valley known for? |
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Answer» The Indus valley was known for its high quality cotton. |
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| 21852. |
The Indus valley was known for its high quality ______. (a) cotton (b) crops (c) pots |
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Answer» Correct option is: (a) cotton |
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| 21853. |
Excavations were also carried out at ______ a place about 650 km to the south of Harappa in the Indus valley.(a) Mohen-jo-daro (b) Dholavira (c) Lothal |
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Answer» Correct option is: (a) Mohen-jo-daro |
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| 21854. |
Why did the Indus Valley Civilization come to be known as Harappan Civilization? |
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Answer» The archaeologists made various excavations in the north western region of India which led to the discovery of the mins of the pre-historic cities of Harappan in West Punjab and Mohenjo-daro in Sind. The sites of early excavations were found on the river Indus and its tributaries. Therefore, Indus Valley Civilization came to be known as Harappan Civilization. |
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| 21855. |
State two features of the trade in the Indus Valley Civilisation. |
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Answer» The elaborate social structure and standard of living confirmed the presence of Trade in the Indus Valley Civilisation, e.g., the cities like Mohenjo-daro, Harappa and Lothal were important centers of metallurgy. Balakot and Chanhudaro were centres for shell-working and bangle-making. |
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| 21856. |
Mention any three features that led to the emergence of civilisation. |
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Answer» 1. The ruins of the sites reveal that the Harappan people were primarily urban and their cities were designed skillfully. 2. The unique features of the city was its elaborate drainage system. A brick-lined drainage channel flowed alongside every street. 3. The Great Bath was also unearthed. The pool was filled with water taken from a well nearby.The walls of the pool were made watertight using specially-made bricks and gypsum mortar. 4. The Great Granary consisted of two blocks with an aisle between them. Each block had six halls with corridors. It was used for storing food grains. |
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| 21857. |
For a particle in uniform circular motion, the acceleration vector a at a point P(R,θ) on the circle of R is (Here θ is measured from the x-axis)(a) v2/R i+v2/R j(b) -v2/R cosθ i+ v2/R sinθ j(c) -v2/R sinθ i+ v2/R cosθ j(d) -v2/R cosθ i+ v2/R sinθ j |
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Answer» Correct Option (d) -v2/R cosθ i+ v2/R sinθ j |
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| 21858. |
Proton and α – particle have the same deBroglie wavelength. What is same for both of them? (a) Time period (b) Energy (c) Frequency (d) Momentum |
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Answer» (d) Momentum λ = h/p, when wavelength λ is same, momentump is also same. |
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| 21859. |
Why water rises to different heights in capillaries at different bores? |
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Answer» This is because the capillary rise is inversely proportional to the radius of the capillary tube. |
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| 21860. |
Teacher asked students to check whether 40° and 140° form a linear pair or not by drawing angles. The students have drawn as follows. Who will get correct answer? |
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Answer» Raheem: ∠AOD = 140°, ∠BOC = 40° they are not adjacent angles and not linear pair. So, Raheem is not correct. Mary: ∠COD = 140°, ∠BOC = 40° they are adjacent angles, but they are not linear pair. So, Mary answer is not correct. Roshitha: ∠XOZ = 140°, ∠ZOY = 40° they are adjacent angles and linear pair. So, Roshitha answer is correct. |
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| 21861. |
Two wires are made of same metal. The length of the first wire is half that of that second wire and its diameter is double that of the second wire. If equal loads are applied on both wires, find the ratio of increase in their lengths. |
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Answer» The ratio of increase in their lengths is (1 : 8) |
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| 21862. |
What is elastic Limit? |
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Answer» Elastic limit is the value of applied force beyond which the material (body) does not come back to its original shape when the applied force is reduced. |
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| 21863. |
Define Young's modulus? |
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Answer» Young's modulus (Y) of a material is defined as the ratio of normal stress to the longitudinal strain, i.e., Y = normal stress/longitudinal strain |
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| 21864. |
Define Poisson’s ratio. |
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Answer» Within elastic limit, the ratio of lateral strain to the linear strain is called the Poisson‘s ratio. |
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| 21865. |
What is elastic limit? |
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Answer» Elastic Iimit is the maximum stress on whose removal, the bodies regain their original dimensions. |
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| 21866. |
What is the theoretical value of Poisson's ratio? |
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Answer» The theoretical value of Poisson's ratio is 0.5 |
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| 21867. |
What is a deforming force? |
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Answer» A force that produces a change in the shape or size of a body is called a deforming force. |
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| 21868. |
A copper and a steel wire of the same diameter are connected end to end. A deforming force F is applied to this composite wire which causes a total elongation of 1 cm. The two wires will have (a) the same stress. (b) different stress. (c) the same strain. (d) different strain. |
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Answer» (a) the same stress. (d) different strain. |
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| 21869. |
Explain shearing strain. |
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Answer» 1. The relative displacement of the bottom face and the top face of the cube is called shearing strain. 2. Shearing strain = \(\frac{\triangle\,l}{L}\) = tan θ where, ∆l = displaced length, L = Original length. 3. When ∆l is very small, tan θ ≈ θ and shearing strain = θ |
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| 21870. |
Which of the two forces-deforming or restoring is responsible for elastic behaviour of a substance? |
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Answer» Restoring force |
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| 21871. |
A heavy wire is suspended from a roof but no weight is attached to its lower end. Is it under stress? Justify your answer. |
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Answer» A heavy wire (even when no weight is attached to it) is under stress, when it is suspended from a roof. It is because the weight of the heavy wire acts as the deforming force. |
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| 21872. |
…. is the property of a material which enables it to resist plastic deformation. (A) elasticity(B) plasticity (C) hardness (D) ductility |
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Answer» Correct answer is (C) hardness |
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| 21873. |
Which is the property of a body that opposes its deformation? |
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Answer» It is the property of elasticity. |
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| 21874. |
What are tensor physical quantities? |
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Answer» The physical quantities having different values in different directions are called tensor physical quantities. For example - stress. |
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| 21875. |
If intermolecular potential energy has a minimum at some separation, r = r0, what is it that prevents all molecules of the given substance from collapsing to the condensed state, where every pair has separation equal to r0? |
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Answer» As the separation tends to decrease, further, the force between molecules becomes strong repulsive, which prevents the molecules of the given substance from collapsing to the condensed state. |
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| 21876. |
A hand wire is broken by bending it repeatedly in opposite direction. Why? |
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Answer» It is because of the loss of the strength of the material due to repeated alternating strains, to which the wire is subjected. |
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| 21877. |
What happens to the work done during stretching of a wire? |
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Answer» The work done in stretching the wire is stored in it in the form of the elastic potential energy. |
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| 21878. |
In stretching a wire, work has to be performed. Why? |
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Answer» When a wire is stretched, interatomic forces come into play and these forces oppose the increase in length of the wire. Therefore, in order to stretch the wire, work has to be done against the interatomic forces. |
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| 21879. |
The breaking stress of aluminium is 7.5 × 108 dyne cm-2. Find the greatest length of aluminium wire that can be hang vertically without breaking. Density of aluminium is 2.7 g cm-2. (Take g = 980 cm s-2) |
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Answer» Given : Breaking stress = 7.5 × 108 dyne cm-2, Ρ = 2.7 g cm-3. Suppose l be the greatest length of the wire that can be hang vertically without breaking. Mass of wire, w = Area of cross-section × Length × Density = Alρ Hence, weigh of wire, w = mg = Alρg This is equal to the maximum force that the wire can withstand. So, breaking stress = \(\frac{W}{A}\) = \(\frac{Alρg}{A}\) = lρg or 7.5 × 108 = l × 2.7 × 980 So, l = \(\frac{7.5 × 10^8}{2.7×980}\) = 2.834 × 105 cm = 2.834 km. |
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| 21880. |
Define Shear Strain. |
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Answer» The angular tilt between different layers of a body due to tangential force (Shear Force) is called Shear Strain. |
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| 21881. |
What is the percentage increase in the length of a wire of diameter 2.5 mm stretched by a force of 100 kg wt? Young's modulus of elasticity of the wire is 12.5 × 10^11 dyne / cm^2. |
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Answer» Given : Young’s modulus Y for the wire = 12.5 x 1011 dyne cm-2 =12.5 x 1010Nm-2 Diameter =D=2.5mm=2.5 x 10-3 m Force=F=100kg f =100x 9.8N =980N Formula to be used :ΔL/Lx100 A=πr2=π(1.25 x 10-3)3 m2 Use the formula:Y=FL/A Δ L Percentage inrease in length =ΔL/L x100 =(F/AY )x100 =(F/π r2Y )x100 =[980/3.142 x (1.25 x 10-3)2 x 12.5 x 1010 ] x 100 =15.96 x 10-2=0.16 % ∴The percentage increase in the length of a wire is 0.16 % |
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| 21882. |
Calculate the % increase in the length of a wire of diameter 2.5 mm stretched by a force of 100 kgf. (Y for the wire = 125 × 1011 dyne cm-2) |
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Answer» Given : Y = 12.5 × 1011 dyne cm-2 = 12.5 × 1010 Nm-2 Diameter, D = 2.5 mm = 2.5 × 10-3 m. ∴ radius, r = \(\frac{D}{2}\) = 1.25 × 10-3 m. F = 100 kgf = 100 × 9.8 N = 980 N. \(\frac{∆L}{L}\) × 100 = ? A = πr2 = π(1.25 × 10-3)2 m2. From the relation, Y = \(\frac{FL}{A∆L},\) We get % increase in length = \(\frac{∆L}{L}\) × 100 = \(\frac{F}{AY}\) × 100 = \(\frac{F}{πr^2Y}\) × 100 = \(\frac{980}{3.142×(1.25×10^−3)×12.5×10^{10}}\) × 100 = 0.16 % |
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| 21883. |
The order of electron affinity of halogens is 1. F > Cl > Br > l 2. Cl > Br > F > l 3. Cl > F > Br > l 4. l > Br > Cl > F |
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Answer» Correct option: 3. Cl > F > Br > l Explanation: The E.A of F2 is less them E.A Cl2 |
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| 21884. |
The breaking force for a wire is F. What will be the breaking forces for:(a) two parallel wires to this force, and(b) for a single wire of double thickness? |
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Answer» (a) 2F (b) FF |
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| 21885. |
What are glass solids. |
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Answer» The solids in which atoms and molecules are not arranged in definite and regular manner are called glassy or amorphous solids, e.g. glass, rubber, sulphur etc. |
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| 21886. |
Explain torsion of a cylinder. |
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Answer» If one end of a cylinder of length l is clamped and other is given a twist ϕ by an application of a couple, then the relation between angle of ϕ and shear θ is θ = xϕ/1 (where x is distance from axis) Shear at surface (x = r) is maximum and given by θmax = rϕ/l Torsional rigidity of hollow cylinder of internal and external radii r1 and r2. Ch = {πη(r24 - r14)}/{2l} Restoring couple of solid cylinder Ts = Csϕ = πηr4ϕ/2l and the restoring couple of hollow cylinder Th = Chϕ = {(πr24 - r14)ϕ}/{2l} For same mass, material and length, the hollow cylinder is stronger than the solid cylinder. |
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| 21887. |
Explain the theory of bending of the beam. |
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Answer» When a beam is bent, the strain produced is longitudinal and so elastic modulus involved is Young's modulus. The bending moment is the algebraic sum of moments of all restoring forces developed in the filaments of the bent beam about a neutral axis. If Y is Young's modulus, R radius of curvature of neutral filament and I, the geometrical moment of inertia, then longitudinal strain at a distance Z from neutral filament = Z/R Bending moment = YI/R For a beam of circular cross-section of radius r, I = πr4/4 For a beam of rectangular cross-section I = bd3/12 where b is the breadth and d its depth. For a beam supported at ends loaded in the middle by a load W = Mg, the depression at the centre is given by δ = Wl3/48YI For a beam of rectangular cross-section I = bd3/12 and δ = Wl3/4Ybd3 |
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| 21888. |
Compute the percentage increase in length of a wire of diameter 2.2 mm stretched by a load of 100 kg. Young's modulus of wire is 12.5 x 1010 Nm-2. |
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Answer» F = 100 x 9.8 N Y = 12.5 x 1010 Nm-2 A = (π/4)d2 = (π/4) x (2.2 x 10-3)2 = 3.8 x 10-6 m3 Y = FL/Al ⇒ l/L = F/AY = {100 x 9.8}/{(3.8 x 10-6) x (12.5 x 1010)} = 0.0021 % increase in length = (l/L) x 100 = 0.021 x 100 = 0.21% |
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| 21889. |
The order of bond energy of halogens is 1. F2 < Cl2 < Br2 < I2 2. F2 > Cl2 > Br2 > I2 3. Cl2 > Br2 > F2 > I2 4. Cl2 > F2 > Br2 > I2 |
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Answer» 3. Cl2 > Br2 > F2 > I2 |
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| 21890. |
Two identical wires A and B have their lengths in the ratio 1 : 2. What is the ratio of the forces required to produce same strain in the two? |
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Answer» The ratio of the forces required is 1 : 1 |
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| 21891. |
What will be the density of lead under a pressure of 20,000 N cm-2. Density of lead is 11.4 g cm-3 and the bulk modulus of lead is 0.80 x 1010 Nm-2 |
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Answer» Bulk modulus, K = Δp.V/ΔV K = 0.80 x 1010 Nm-2 = {0.80 x 1010}/{104} Ncm-2 Δp = 20,000 N cm-2 ⇒ ΔV/V = Δp/B = {20000 x 104}/{0.80 x 1010} = 1/40 or, ΔV = V/40 Now, volume V' = V - V/40 = 39V/40 Since the mass of lead will remain the same, we have Vρ = V'ρ' New density, ρ' = {V x 11.4 x 40}/{39V} = 11.7 g cm-3 |
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| 21892. |
What type of forces are required for the formation of solids? |
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Answer» Interatomic forces of attractive nature are required to form a solid. |
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| 21893. |
Why do we prefer steel to copper in the manufacture of spring? |
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Answer» We prefer steel to copper in the manufacture of springs because steel is more elastic than copper. |
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| 21894. |
Which one of the following sequences represents the correct increasing order of bond angle in the given molecules? 1. H2O < OF2 < OCl2 < ClO2 2. OCl2 < ClO2 < H2O < OF2 3. OF2 < H2O < OCl2 < ClO2 4. ClO2 < OF2 < OCl2 < H2O |
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Answer» 3. OF2 < H2O < OCl2 < ClO2 |
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| 21895. |
Name two classes of solids. |
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Answer» Solids are of two types: (i) Crystalline solids (ii) Glassy or amorphous solids. |
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| 21896. |
Name the modules which is applicable for solids and fluids? |
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Answer» Bulk modulus. |
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| 21897. |
How much should the pressure on a litre of water be changed to compress it by 0.10%? |
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Answer» (Take Bulk modulus of elasticity of water = 2.2 x 109 Nm-2) Given: V = 1 litre = 10-3 m3 ΔV/V = 0.10/100 = 10-3 B = pV/ΔV or, p = BΔV/V = (2.2 x 109) x 10-3 = 2.2 x 106 Pa |
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| 21898. |
Which of the following represents the correct order increasing the given acids? pKa values of 1. HClO4 < HNO3 < H 2CO3 < B (OH)32. HNO3 < HClO4 < B (OH)3 < H 2CO3 3. B (OH) < H 2CO4 < HCIO4 < HNO3 4. HCIO4 < HNO3 < B (OH)3 H2CO3 |
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Answer» 1. HClO4 < HNO3 < H 2CO3 < B (OH)3 |
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| 21899. |
A greenish yellow gas reacts with an alkali metal hydroxide to form a halite which can be used in fireworks and safety matches. The gas and halite respectively are 1. Br2 , KBrO3 2. Cl2 , KClO3 3. I2 , NaIO3 4. Cl2 , NaClO3 |
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Answer» Correct option: 2 Cl2 , KClO3 Explanation: 3Cl2 + 6KOH → 5KCl + KClO3 + 3H2O |
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| 21900. |
How are the amorphous materials formed? |
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Answer» If groups of atoms are not given a chance to arrange themselves in proper order say be checking their mobility at low temperature, amorphous solids are formed, e.g., amorphous carbon. |
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