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ira [324]
3 years ago
11

183 /61 simplest form?

Mathematics
2 answers:
Vinvika [58]3 years ago
8 0

183 goes into 6 3 times, so the answer is 3

k0ka [10]3 years ago
3 0
Divide 183 by 61. Hint it divides evenly.
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what expression is equivalent to 2x+9-x+3? show your answer is correct by substituting a value for x.
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Collect like terms
(2x-x) + (9+3)

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Rus_ich [418]

Answer:

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Step-by-step explanation:

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WRITE THE WORD NAME FOR EACH DECIMAL!!!<br><br>45.4 <br>88.08<br>0.17<br>2.035​
vampirchik [111]

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The height of a tree in feet over x years is modeled by the function f(x). f(x)=301+29e−0.5x which statements are true about the
Karo-lina-s [1.5K]
Given this equation:

f(x)=301+29^{-0.5x}

That represents t<span>he height of a tree in feet over (x) years. Let's analyze each statement according to figure 1 that shows the graph of this equation.
</span>
The tree's maximum height is limited to 30 ft.

As shown in figure below, the tree is not limited, so this statement is false.

<span>The tree is initially 2 ft tall

The tree was planted in x = 0, so evaluating the function for this value, we have:

</span>f(0)=301+29^{-0.5(0)}=301+1=302ft
<span>
<span>So, the tree is initially \boxed{302ft} tall.
</span>
Therefore this statement is false.

</span>Between the 5th and 7th years, the tree grows approximately 7 ft.
<span>
if x = 5 then:

</span>f(5)=301+29^{-0.5(5)}=301ft<span>

</span>if x = 7 then:

f(7)=301+29e^{0.5(7)}=301ft

So, between the 5th and 7th years the height of the tree remains constant
:
\Delta=f(7)-f(5)=301-301=0ft

This is also a false statement.

<span>After growing 15 ft, the tree's rate of growth decreases.</span>

It is reasonable to think that the height of this tree finally will be 301ft. Why? well, if x grows without bound, then the term 29^{-\infty} approaches zero.

Therefore this statement is also false.

Conclusion: After being planted this tree won't grow. 


4 0
3 years ago
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