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Jet001 [13]
3 years ago
6

Nectar foraging by bumblebees Suppose that, instead of the specific nectar function in Example 2, we have an arbitrary function

N with Ns0d − 0, Nstd > 0, N9std . 0, N0std , 0, and arbitrary travel time T.
(a) Interpret the conditions on the function N.
(b) Show that the optimal foraging time t satisfies the equation N9std − Nstd t 1 T
(c) Show that, for any foraging time t satisfying the equation in part (b), the second derivative condition for a maximum value
Mathematics
1 answer:
Anton [14]3 years ago
7 0

Answer:

B

Step-by-step explanation:

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Simplify 9y+2y-5y please answer
Brums [2.3K]

Answer:

9y+2y-5y=6y

Step-by-step explanation:

So we have the expression:

9y+2y-5y

To simplify, simply combine the like terms. Therefore:

9y+2y-5y\\=11y-5y\\=6y

Further notes:

To understand why we can combine like terms in the first place, we just need to use the distributive property. So we have the expression:

9y+2y-5y

Now, factor out a y from the three terms:

=y(9+2-5)

Do all the operations inside the parenthesis:

y(9+2-5)\\=y(11-5)\\=y(6)=6y

And we moved the y back to the front!

This is the same result as before. When combining like terms, this is what we're essentially doing but without doing the distributive property manually. I hope you understand a bit better on how and why we can combine like terms!

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2 years ago
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Mice21 [21]
The answer is 3/6.
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<span>-2q    -2q
</span>-q+2=7
<span>    -2 -2
</span>-q=<span>5
-1  -1
q=-5
</span>

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