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Kumar Pratyush 4 months, 2 weeks ago

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Surbhi Dalal 4 months, 4 weeks ago

All formula of vector
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Account Deleted 5 months ago

B+A

Sneha Chowdhury 5 months, 1 week ago

B+A

Account Deleted 5 months, 3 weeks ago

B+A
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Krish Agrawal 6 months ago

The integration of cos^3(x) can be solved using a trigonometric identity. Here's the integration step by step: ∫cos^3(x) dx = ∫(cos^2(x) * cos(x)) dx Now, you can use the identity cos^2(x) = 1 - sin^2(x): = ∫(1 - sin^2(x)) * cos(x) dx = ∫cos(x) dx - ∫(sin^2(x) * cos(x)) dx The first integral, ∫cos(x) dx, is straightforward and equals sin(x): = sin(x) - ∫(sin^2(x) * cos(x)) dx Now, for the remaining integral, you can use a u-substitution. Let u = sin(x), so du = cos(x) dx: = sin(x) - ∫(u^2 * du) Now, integrate u^2 with respect to u: = sin(x) - ∫u^2 du = sin(x) - (u^3 / 3) + C Now, replace u with sin(x): = sin(x) - (sin^3(x) / 3) + C So, the integral of cos^3(x) is: ∫cos^3(x) dx = sin(x) - (sin^3(x) / 3) + C, where C is the constant of integration.
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Ankit Singh 6 months ago

dy/dx= cosx +2sinx dy/ dx , dy/ dx ( 1-2sinx ) = cosx , dy / dx = cosx / 1-2 sinx
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Pranav Tyagi 6 months ago

Use by parts

Aman Kumar 6 months ago

syllbus katm ho gaya ka
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Ankit Singh 6 months, 1 week ago

22(2x^°-y^°)

Johirul Islam 6 months, 1 week ago

3+5

Johirul Islam 6 months, 1 week ago

5+6
  • 2 answers

6 months, 1 week ago

write it like this
$$\left[\begin{array}{cc}6 & 5 \\ 1 & -1\end{array}\right]$$

Lavina ..... 6 months, 1 week ago

[6 5] [-1 1]😂 =[6*-1 + 5*1] = [-6+5] =[-1] answer
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Ankit Singh 6 months, 2 weeks ago

(2a+3b)^2 -(2c)^2 =(2a+3b+2c) (2a+3b-2c) if it has to factorised
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Ankush Thakur 6 months, 2 weeks ago

This content has been hidden. One or more users have flagged this content as inappropriate. Once content is flagged, it is hidden from users and is reviewed by myCBSEguide team against our Community Guidelines. If content is found in violation, the user posting this content will be banned for 30 days from using Homework help section. Suspended users will receive error while adding question or answer. Question comments have also been disabled. Read community guidelines at https://mycbseguide.com/community-guidelines.html

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