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kow [346]
3 years ago
6

Plz help i beg uu. Will give branliest

Mathematics
2 answers:
galben [10]3 years ago
6 0
The answer is C hope this helps!!
icang [17]3 years ago
4 0
I think the answer would be C :$:$:$:$:$:$:$:$:&:$
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Conor earns $9 an hour for yard work.He earned $29.25.How many hours did he rake leaves
vredina [299]

29.25 divided by 9 is 3.25. You have to take the total amount of money he made $29.25 and divide it by the amount he gets every hour $9. So 29.25 divided by 9 is 3.25 or 3 hours and 15 minutes.

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The Empire State Building is just over 1,450 feet tall. In anticipation of visiting this landmark on your vacation, you create a
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Step-by-step explanation:

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Answer PLS i'm Desperate
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Answer:

12.56

Step-by-step explanation:

The shape is 1/4 of a circle.

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What is the value of x?<br> 106°<br> (not drawn to scale)
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2 years ago
A)Determine whether the sequence is divergent or convergent. If it is convergent, evaluate its limit. If it diverges to infinity
Colt1911 [192]

Answer:

a) The sequence converges to 0

b) The lenght of the curve is \frac{1}{54}(217^{3/2}-37^{3/2})

Step-by-step explanation:

Consider the sequence a_n = \frac{-6n^6 + \sin^2(7n)}{n^7+11}

a) We will prove it using the sandwich lemma. Note that for all n -1\leq \sin^2(7n)\leq 1, then

\frac{-6n^6 -1}{n^7+11}\leq\frac{-6n^6 + \sin^2(7n)}{n^7+11}\leq \frac{-6n^6 + 1}{n^7+11}

Note that the expressions on the left and the right hand side have a greater degree on the denominator than the one on the numerator. Then, by takint the limit n goes to infinty on both sides, we have that

0 \leq\frac{-6n^6 + \sin^2(7n)}{n^7+11} \leq 0

So, the sequence converges to 0.

b) The function f(x) = 4x^{3/2}+7 the formula of curve lenght is given by

s = \int_a^b \sqrt[]{1+(f'(x))^2}dx

in this case, a=1, b=6

Note that f'(x) =6x^{{1/2}. Then

s=\int_1^6 \sqrt[]{1+36x}dx. Take u  = 1+36x. Then du= 36dx (i.e du/36 = dx). If x = 1, then u = 37 and if x = 6 then u = 217. So,

s=\frac{1}{36}\int_{37}^{217}\sqrt[]{u} du = \frac{2}{36\cdot 3} \left.u^{3/2}\right|_{37}^{217}=\frac{1}{54}(217^{3/2}-37^{3/2})

8 0
3 years ago
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