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Firdavs [7]
2 years ago
10

Find the following integrals

Mathematics
2 answers:
Hunter-Best [27]2 years ago
8 0

\large{\underline{\underline{\pmb{\sf{\color{yellow}{Answer:}}}}}}

\sf x -  \frac{4}{x}   + C

Step-by-step explanation:

\sf  \longmapsto \int  \frac{ {x}^{2} + 4 }{ {x}^{2} }dx  \\  \\  \\  \sf  \longmapsto  \int  \frac{ {x}^{2} }{ {x}^{2} } dx +  \int  \frac{4}{ {x}^{2} } dx \\  \\  \\  \sf  \longmapsto  \int 1dx + 4 \int  \frac{1}{ {x}^{2} } dx \\  \\  \\  \sf \longmapsto x + 4( \frac{{x}^{ -2 + 1}}{  -2 + 1} ) + C \\  \\  \\  \boxed{  \longmapsto x -  \frac{4}{x}   + C}

irina1246 [14]2 years ago
7 0

Answer:

x - 4/x

Step-by-step explanation:

Re write as      1 + 4 x^-2

  then you can see the integral is    x -4x^-1

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What is the solution to the equation? 7x + 6 = -22
trapecia [35]

C.) x = -4 is the correct answer

Step-by-step explanation:

In order to solve the equation we have to isolate x on one side of equation

Given

7x + 6 = -22

Subtracting 6 from both sides

7x+6-6=-22-6\\7x=-28

Dividing both sides by 7

\frac{7x}{7}=\frac{-28}{7}\\x=-4

Hence,

C.) x = -4 is the correct answer

Keywords: Linear equation

Learn more about linear equation at:

  • brainly.com/question/5527192
  • brainly.com/question/5528742

#LearnwithBrainly

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4 years ago
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Natasha_Volkova [10]

Answer:

X^2 + 10 + 24

Step-by-step explanation:

8 0
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Given that f(x) = 4x√3x + 3 and g(x) = 2√x+1, find (f/g)(x)
Tresset [83]

Answer:

2x\sqrt{3}.

Step-by-step explanation:

\frac{f}{g}(x)=\frac{4x\sqrt{3x+3}}{2\sqrt{x+1}}=\frac{2*2*x*\sqrt{3}*\sqrt{x+1}}{2*\sqrt{x+1}}=2x\sqrt{3}.

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Pls Help! John wants to prove ABC = to DEF. He Knoes AB = DE and AC = DF. With Screenshot
matrenka [14]

Answer:

\angle A \cong \angle D

Step-by-step explanation:

The Side-Angle-Side method cana only be used when information given shows that an included angle which is between two sides of a ∆, as well as the two sides of the ∆ are congruent to the included side and two sides of the other ∆.

Thus, since John already knows that \overline{AB} \cong \overline{DE} and \overline{AC} \cong \overline{DF}, therefore, an additional information showing that the angle between \overline{AB} and \overline{DE} in ∆ABC is congruent to the angle between \overline{AC} and \overline{DF} in ∆DEF.

For John to prove that ∆ABC is congruent to ∆DEF using the Side-Angle-Side method, the additional information needed would be \angle A \cong \angle D.

See attachment for the diagram that has been drawn with the necessary information needed for John to prove that ∆ABC is congruent to ∆DEF.

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3 years ago
Can someone please answer this?
telo118 [61]
Yes i can answer this
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4 years ago
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