Maths-
General
Easy
Question
- -1
- 0
- 1
![1 half](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAjCAYAAACZ6FpfAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAXQ/cXWQAAAJFJREFUeNpjYMAP1IC4FogvMFAIFgNxGhD/Z6ASGDVo1KBBYdB/LHgUDCbwn0w8CgYLsAbiNUD8CYh/QaujaHIMOgjEkUDMA+VrAfFRqBjFQB6IL1HLyz+oYYgl1HsUAQ4gPgmNBLKBIBBvAGI3SgxRghqiQokhGkA8G4i5KDFEHIhXATELpYG7BeoimhZyWAEAI3M1I31CbrEAAABidEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1mcmFjPjxtbj4xPC9tbj48bW4+MjwvbW4+PC9tZnJhYz48L21hdGg+ND6jrQAAAABJRU5ErkJggg==)
Hint:
We are aware that differentiation is the process of discovering a function's derivative and integration is the process of discovering a function's antiderivative. Thus, both processes are the antithesis of one another. Therefore, we can say that differentiation is the process of differentiation and integration is the reverse. The anti-differentiation is another name for the integration.
Here we have given:
and we have to integrate it. We will use the substitution method to find the answer.
The correct answer is: 0
Now we have given the function as
. Here the lower limit is 0 and upper limit is
. We know that cos 3x is a crucial trigonometric formula that can be used to calculate the integration of cos 3x. The integral of cos ax is given by (1/a) sin ax + C since we know that the derivative of sin aax is "a cos ax" (as the derivative of C is zero).
We have:
![integral subscript 0 superscript pi cos invisible function application 3 x d x
N o w space t h a t space w e space k n o w space t h e space f o r m u l a comma space w e space h a v e colon
integral subscript 0 superscript pi cos invisible function application 3 x d x equals 1 third sin invisible function application 3 x
A p p l y i n g space t h e space l i m i t s comma space w e space g e t colon
1 third sin invisible function application 3 left parenthesis straight pi right parenthesis minus 1 third sin invisible function application 3 left parenthesis 0 right parenthesis
1 third left parenthesis 0 right parenthesis minus 1 third left parenthesis 0 right parenthesis
integral subscript 0 superscript straight pi cos invisible function application 3 xdx equals 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So here we used the concept of integrals of special functions and simplified it. We can also solve it manually but it will take lot of time to come to the final answer hence we will use trigonometric formulas. The integral of the given function is
Related Questions to study
chemistry-
What is X in the nuclear reaction ![scriptbase N end scriptbase presubscript 7 end presubscript presuperscript 14 end presuperscript plus subscript 1 end subscript superscript 1 end superscript H rightwards arrow scriptbase O end scriptbase presubscript 8 end presubscript presuperscript 15 end presuperscript plus X ?](data:image/png;base64,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)
What is X in the nuclear reaction ![scriptbase N end scriptbase presubscript 7 end presubscript presuperscript 14 end presuperscript plus subscript 1 end subscript superscript 1 end superscript H rightwards arrow scriptbase O end scriptbase presubscript 8 end presubscript presuperscript 15 end presuperscript plus X ?](data:image/png;base64,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)
chemistry-General
chemistry-
The above structural formula refers to
The above structural formula refers to
chemistry-General
chemistry-
Which of the following compounds gives a positive iodoform test?
Which of the following compounds gives a positive iodoform test?
chemistry-General
chemistry-
Identify Z in the following series ![](data:image/png;base64,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)
Identify Z in the following series ![](data:image/png;base64,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)
chemistry-General
chemistry-
Which of the following pairs is / are correctly matched?
![](data:image/png;base64,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)
Select the correct answer using the codes given below:
Which of the following pairs is / are correctly matched?
![](data:image/png;base64,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)
Select the correct answer using the codes given below:
chemistry-General
chemistry-
The following kinetic data are provided for a reaction between A and B:
![](data:image/png;base64,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)
The value of the rate constant for the above reaction is equal to
The following kinetic data are provided for a reaction between A and B:
![](data:image/png;base64,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)
The value of the rate constant for the above reaction is equal to
chemistry-General
chemistry-
The following data are for the decomposition of ammonium nitrite in aqueous solution
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)
The order of the reaction is
The following data are for the decomposition of ammonium nitrite in aqueous solution
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)
The order of the reaction is
chemistry-General
chemistry-
1-Chlorobutane on reaction with alcoholic potash gives
1-Chlorobutane on reaction with alcoholic potash gives
chemistry-General
chemistry-
Chlorination of toluene in the presence of light and heat followed by treatment with aqueous NaOH gives
Chlorination of toluene in the presence of light and heat followed by treatment with aqueous NaOH gives
chemistry-General
chemistry-
The potential energy diagram for a reaction R → P is given below:
![](data:image/png;base64,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)
of the reaction corresponds to the energy
The potential energy diagram for a reaction R → P is given below:
![](data:image/png;base64,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)
of the reaction corresponds to the energy
chemistry-General
chemistry-
The above transformation proceeds through
The above transformation proceeds through
chemistry-General
chemistry-
A graph plotted between
vs 1/T for calculating activation energy is shown by
A graph plotted between
vs 1/T for calculating activation energy is shown by
chemistry-General
chemistry-
In the following groups:
I) OAc,
II) - OMe,
III) -OSO2Me ,
IV) -OSO2CF3 the order of leaving group ability is
In the following groups:
I) OAc,
II) - OMe,
III) -OSO2Me ,
IV) -OSO2CF3 the order of leaving group ability is
chemistry-General
chemistry-
Which of the following reacts with chloroform and base to form phenyl isocyanide?
Which of the following reacts with chloroform and base to form phenyl isocyanide?
chemistry-General
chemistry-
is an example of
is an example of
chemistry-General