Chemistry-
General
Easy

Question

Assertion: The molecularity of a reaction is a whole number other than zero, but generally less than 3.
Reason : The order of a reaction is always whole number.

  1. If both Assertion and Reason are true and the Reason is correct explanation of the Assertion.  
  2. If both Assertion and Reason are true but Reason is not correct explanation of the Assertion.  
  3. If Assertion is true but the Reason is false.  
  4. If Assertion & Reason both are false  

The correct answer is: If Assertion is true but the Reason is false.

Related Questions to study

General
Maths-

The distance of the point 'theta' on the ellipse fraction numerator x to the power of 2 end exponent over denominator a to the power of 2 end exponent end fraction plus fraction numerator y to the power of 2 end exponent over denominator b to the power of 2 end exponent end fraction equals 1 from a focus is –

an ellipse has 2 focii at (ae,0 ) and (-ae,0) when the center is (0,0) and the ellipse has the x axis as its major axis. an ellipse is defined as the locus of a point whose sum of the distances from 2 fixed points (focii) is constant.

The distance of the point 'theta' on the ellipse fraction numerator x to the power of 2 end exponent over denominator a to the power of 2 end exponent end fraction plus fraction numerator y to the power of 2 end exponent over denominator b to the power of 2 end exponent end fraction equals 1 from a focus is –

Maths-General

an ellipse has 2 focii at (ae,0 ) and (-ae,0) when the center is (0,0) and the ellipse has the x axis as its major axis. an ellipse is defined as the locus of a point whose sum of the distances from 2 fixed points (focii) is constant.

General
chemistry-

At p H equals 2 comma E subscript H y d r o q u i n o n e end subscript superscript blank equals 1.30 V comma E subscript H y d r o q u i n o n e end subscriptwill be [Assume that the concentration of hydroquinone and quinine is (1M)]

At p H equals 2 comma E subscript H y d r o q u i n o n e end subscript superscript blank equals 1.30 V comma E subscript H y d r o q u i n o n e end subscriptwill be [Assume that the concentration of hydroquinone and quinine is (1M)]

chemistry-General
General
Maths-

Statement-I : If a, b, c are three positive numbers in G.P., then open parentheses fraction numerator a plus b plus c over denominator 3 end fraction close parentheses times open parentheses fraction numerator 3 a b c over denominator a b plus b c plus c a end fraction close parentheses equals left parenthesis cube root of a b c end root right parenthesis squared
Statement-II : (A.M.) (H.M.) = (G.M.)2 is true for any set of positive numbers.

The relation between AM, GM and HM of a sequence states that (AM)(HM)=GM2

Statement-I : If a, b, c are three positive numbers in G.P., then open parentheses fraction numerator a plus b plus c over denominator 3 end fraction close parentheses times open parentheses fraction numerator 3 a b c over denominator a b plus b c plus c a end fraction close parentheses equals left parenthesis cube root of a b c end root right parenthesis squared
Statement-II : (A.M.) (H.M.) = (G.M.)2 is true for any set of positive numbers.
Maths-General

The relation between AM, GM and HM of a sequence states that (AM)(HM)=GM2

parallel
General
Maths-

Statement-I : If x2y3 = 6(x, y > 0), then the least value of 3x + 4y is 10
Statement-II : If m1, m2 element of N, a1, a2 > 0 then fraction numerator m subscript 1 a subscript 1 plus m subscript 2 a subscript 2 over denominator m subscript 1 plus m subscript 2 end fraction greater or equal than open parentheses a subscript 1 superscript m subscript 1 end superscript a subscript 2 superscript m subscript 2 end superscript close parentheses to the power of fraction numerator 1 over denominator m subscript 1 plus m subscript 2 end fraction end exponent and equality holds when a1 = a2.

the AM GM rule is valid for any set of natural numbers, i.e., numbers > 0.

Statement-I : If x2y3 = 6(x, y > 0), then the least value of 3x + 4y is 10
Statement-II : If m1, m2 element of N, a1, a2 > 0 then fraction numerator m subscript 1 a subscript 1 plus m subscript 2 a subscript 2 over denominator m subscript 1 plus m subscript 2 end fraction greater or equal than open parentheses a subscript 1 superscript m subscript 1 end superscript a subscript 2 superscript m subscript 2 end superscript close parentheses to the power of fraction numerator 1 over denominator m subscript 1 plus m subscript 2 end fraction end exponent and equality holds when a1 = a2.

Maths-General

the AM GM rule is valid for any set of natural numbers, i.e., numbers > 0.

General
Maths-

Statement-I : If a, b, c are three distinct positive number in H.P., then open parentheses fraction numerator a plus b over denominator 2 a minus b end fraction close parentheses plus open parentheses fraction numerator c plus b over denominator 2 c minus b end fraction close parentheses greater than 4
Statement-II : Sum of any number and it's reciprocal is always greater than or equal to 2.

when some numbers are in HP, then their reciprocals are in AP.

Statement-I : If a, b, c are three distinct positive number in H.P., then open parentheses fraction numerator a plus b over denominator 2 a minus b end fraction close parentheses plus open parentheses fraction numerator c plus b over denominator 2 c minus b end fraction close parentheses greater than 4
Statement-II : Sum of any number and it's reciprocal is always greater than or equal to 2.

Maths-General

when some numbers are in HP, then their reciprocals are in AP.

General
Maths-

Statement-I : In any ΔABC, maximum value of r1 + r2 + r3 =9R/2.
Statement-II : In any ΔABC, R ≥ 2r.

Statement-I : In any ΔABC, maximum value of r1 + r2 + r3 =9R/2.
Statement-II : In any ΔABC, R ≥ 2r.

Maths-General
parallel
General
Maths-

Statement-I : If 27 abc ≥ (a + b + c)3 and 3a + 4b + 5c = 12 then 1 over a squared plus 1 over b cubed plus 1 over c to the power of 5 equals 10 where a, b, c are positive real numbers.
Statement-II : For positive real numbers A.M. ≥ G.M.

a,b,c are positive real numbers
=>  AM>= GM can be applied to these numbers
for real and positive numbers, we can use the property AM>=GM

Statement-I : If 27 abc ≥ (a + b + c)3 and 3a + 4b + 5c = 12 then 1 over a squared plus 1 over b cubed plus 1 over c to the power of 5 equals 10 where a, b, c are positive real numbers.
Statement-II : For positive real numbers A.M. ≥ G.M.

Maths-General

a,b,c are positive real numbers
=>  AM>= GM can be applied to these numbers
for real and positive numbers, we can use the property AM>=GM

General
Maths-

Statement-I : Minimum value of  fraction numerator sin cubed invisible function application x plus cos cubed invisible function application x plus 3 sin squared invisible function application x plus 3 sin invisible function application x plus 2 over denominator left parenthesis sin invisible function application x plus 1 right parenthesis cos invisible function application x end fraction text  for  end text x element of open square brackets 0 comma pi over 2 close parentheses text  is  end text 3
Statement-II : The least value of a sin q + b cosq is negative square root of a squared plus b end root

Statement-I : Minimum value of  fraction numerator sin cubed invisible function application x plus cos cubed invisible function application x plus 3 sin squared invisible function application x plus 3 sin invisible function application x plus 2 over denominator left parenthesis sin invisible function application x plus 1 right parenthesis cos invisible function application x end fraction text  for  end text x element of open square brackets 0 comma pi over 2 close parentheses text  is  end text 3
Statement-II : The least value of a sin q + b cosq is negative square root of a squared plus b end root

Maths-General
General
chemistry-

At point of intersection of the two curves shown, the conc. of B is given by …….. For,Error converting from MathML to accessible text.:

At point of intersection of the two curves shown, the conc. of B is given by …….. For,Error converting from MathML to accessible text.:

chemistry-General
parallel
General
chemistry-

Following is the graph between log t subscript 1 divided by 2 end subscript and log a (a equals initial concentration) for a given reaction at 27oC. Hence, order is

Following is the graph between log t subscript 1 divided by 2 end subscript and log a (a equals initial concentration) for a given reaction at 27oC. Hence, order is

chemistry-General
General
Maths-

Statement-I : Circumradius and inradius of a triangle can not be 12 and 8 respectively.
Statement-II : Circumradius ≥ 2 (inradius)

The circumradius of a cyclic polygon is a radius of the circle inside which the polygon can be inscribed

inradius is the radius of the circle inscribed inside a polygon.

Statement-I : Circumradius and inradius of a triangle can not be 12 and 8 respectively.
Statement-II : Circumradius ≥ 2 (inradius)

Maths-General

The circumradius of a cyclic polygon is a radius of the circle inside which the polygon can be inscribed

inradius is the radius of the circle inscribed inside a polygon.

General
Maths-

Statement-I : For n element of N, 2n > 1 + n open parentheses square root of open parentheses 2 to the power of n minus 1 end exponent close parentheses end root close parentheses
Statement-II : G.M. > H.M. and (AM) (HM) = (GM)2

for real and positive numbers, we can use the property AM>=GM
the statement 2 doesn't have any connection with statement 1

Statement-I : For n element of N, 2n > 1 + n open parentheses square root of open parentheses 2 to the power of n minus 1 end exponent close parentheses end root close parentheses
Statement-II : G.M. > H.M. and (AM) (HM) = (GM)2

Maths-General

for real and positive numbers, we can use the property AM>=GM
the statement 2 doesn't have any connection with statement 1

parallel
General
Maths-

Statement-I : 1, 2, 4, 8, ......... is a G.P., 4, 8, 16, 32 is a G.P. and 1 + 4, 2 + 8, 4 + 16, 8 + 32, ....... is also a G.P.
Statement-II : Let general term of a G.P. (with positive terms) with common ratio r be Tk + 1 and general term of another G.P. (with positive terms) with common ratio r be T'k + 1, then the series whose general term T''k + 1 = Tk + 1 + T'k + 1 is also a G.P. with common ratio r.

the mathematical reasoning can be proved by observing the term of the sequences

Statement-I : 1, 2, 4, 8, ......... is a G.P., 4, 8, 16, 32 is a G.P. and 1 + 4, 2 + 8, 4 + 16, 8 + 32, ....... is also a G.P.
Statement-II : Let general term of a G.P. (with positive terms) with common ratio r be Tk + 1 and general term of another G.P. (with positive terms) with common ratio r be T'k + 1, then the series whose general term T''k + 1 = Tk + 1 + T'k + 1 is also a G.P. with common ratio r.

Maths-General

the mathematical reasoning can be proved by observing the term of the sequences

General
Maths-

Let p, q, r element of R+ and 27 pqr ≥ (p + q + r)3 and 3p + 4q + 5r = 12 then p3 + q4 + r5 is equal to -

for real and positive numbers, we can use the property AM>=GM

Let p, q, r element of R+ and 27 pqr ≥ (p + q + r)3 and 3p + 4q + 5r = 12 then p3 + q4 + r5 is equal to -

Maths-General

for real and positive numbers, we can use the property AM>=GM

General
chemistry-

For the chemical reaction 3 straight O subscript 2 not stretchy rightwards arrow 2 straight O subscript 3, the rate of formation of straight O subscript 3 is 0.04 mole lit-1sec-1. Determine the rate of disappearance of straight O subscript 2

For the chemical reaction 3 straight O subscript 2 not stretchy rightwards arrow 2 straight O subscript 3, the rate of formation of straight O subscript 3 is 0.04 mole lit-1sec-1. Determine the rate of disappearance of straight O subscript 2

chemistry-General
parallel

card img

With Turito Academy.

card img

With Turito Foundation.

card img

Get an Expert Advice From Turito.

Turito Academy

card img

With Turito Academy.

Test Prep

card img

With Turito Foundation.