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soldier1979 [14.2K]
3 years ago
12

How do you integrate

Formula1" title="\int\limits \frac{x}{\sqrt{x+1} } dx" alt="\int\limits \frac{x}{\sqrt{x+1} } dx" align="absmiddle" class="latex-formula">? Thank you!
Mathematics
2 answers:
kap26 [50]3 years ago
5 0

Answer:

yo buzbuz sorry to answer this you can report it if you want can you help me with my spanish? please??

Step-by-step explanation:

1. Read and choose the option with the correct answer.   Soy Faustina y vivo en Miami, Florida, pero soy de Puerto Rico. Cuando era pequeña, los domingos por la mañana, me gustaba mirar a mi abuela cuando tenía la caña de azúcar en su cocina.

Based on the text and what you learned in the lesson, what could Faustina learn from watching her grandmother?

A. How to collect the crop

B. How to cook tembleque

C. How to make clothing

D. How to store the food

2. Read the scenario and choose the option that answers the question.

Lisa era la más joven de la familia.

Based on the text, what is true about Lisa?

A. She was older than the rest.

B. She was younger than the rest.

C. She was the oldest.

D. She was the youngest.

Svetradugi [14.3K]3 years ago
4 0

Answer:

⅔ √(x + 1) (x − 2) + C

Step-by-step explanation:

∫ x / √(x + 1) dx

Add and subtract 1 to the numerator.

∫ (x + 1 − 1) / √(x + 1) dx

Split the fraction.

∫ [ (x + 1) / √(x + 1) − 1 / √(x + 1) ] dx

∫ [ √(x + 1) − 1 / √(x + 1) ] dx

Rewrite with exponents.

∫ [ (x + 1)^½ − (x + 1)^-½ ] dx

Use u-substitution.

u = x + 1, du = dx

∫ (u^½ − u^-½) du

Integrate using power rule.

⅔ u^(3/2) − 2 u^½ + C

Factor.

u^½ (⅔ u − 2) + C

⅓ u^½ (2 u − 6) + C

Substitute back.

⅓ (x + 1)^½ (2 (x + 1) − 6) + C

Simplify.

⅓ √(x + 1) (2x + 2 − 6) + C

⅓ √(x + 1) (2x − 4) + C

⅔ √(x + 1) (x − 2) + C

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7 0
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A store sells almonds for $7 per pound, cashews for $10 per pound, and walnuts for $12 per pound. A customer buys 12 pounds of m
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x+y+z=12 

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7 0
4 years ago
Read 2 more answers
Given right triangle A w/a hypotenuse length of x+4 and a leg of x, and right triangle B, w/ a hypotense length of 3y and a leg
alex41 [277]

Answer:

Value is x=8 and y=4

Step-by-step explanation:

Given : A right triangle 'A'  hypotenuse length of x+4 and a leg of x,

and right triangle 'B' hypotenuse length of 3y and a leg length of y+4

To find : For what values of x and y are the triangles congruent by HL?  

Solution :

Triangle A,

Hypotenuse: x+4

Leg: x

Triangle B,  

Hypotenuse: 3y

Leg: y+4  

Since the triangle A and B are congruent so, the sides of triangles are equal.

x+4=3y    (Hypotenuse are equal)  ..........[1]

and x=y+4   (Legs are equal)   ..........[2]

Solving the equation of system,

Put the value of x from [2] in [1],

x+4=3y

y+4+4=3y

8=2y

y=4

Substitute y in [2],

x=y+4

x=4+4

x=8

Therefore, The value of x=8 and y=4

Verifying for the values of x and y:

Triangle A,

Hypotenuse: x+4=8+4=12

Leg: x=8

Triangle B,  

Hypotenuse: 3y=3(4)=12

Leg: y+4=4+4=8

Both hypotenuses and both legs are equal hence they are congruent.

6 0
3 years ago
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