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2 years ago

10

The warehouse already has 27 pallets of stock waiting to be unloaded, and the delivery van arrives with another 8. The warehouse

has room for 32 pallets, how many extra pallets will there be?

1 answer:

Natasha_Volkova [10]2 years ago

5 0

To find the answer you would add 27 and 8 together which would give you 35. Once you've done that, you would subtract 32 from 35 which would give you 3 meaning that there will be 3 pallets left over as your answer.

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What type of communication coordinates actions within cells?

WITCHER [35]

Answer:

Step-by-step explanation: Chemical signal is the type of communication which coordinates actions between neighboring cells . This ability originated in single cells organisms and was essential for the evolution of multicellular organisms because after a cell receives a message, it is transferred across the plasma membrane and changes are brought about within the cell in response to this message.

8 0

1 year ago

A sequence is defined by the recursive formula f(n + 1) = 1.5f(n). Which sequence could be generated using the formula?

Sever21 [200]

We're analyzing each case to determine the solution.

we know that the sequence's formula is

$f(n + 1) = 1.5f(n)$

<u>case a) </u>

we have the sequence

$-12,-18,-27,...$

Let

$f(1)=-12$

with the formula find the value of $f(2)$ and $f(3)$ and compare

<u>Find the value of $f(2)$ </u>

$n=1$

$f(1 + 1) = 1.5f(1)$

$f(2) = 1.5*(-12)=-18$

<u>Find the value of $f(3)$ </u>

$n=2$

$f(2 + 1) = 1.5f(2)$

$f(3) = 1.5*(-18)=-27$

therefore

The sequence case a) could be generated using the formula

case b)

we have the sequence

$-20,30,-45,...$

Let

$f(1)=-20$

with the formula find the value of $f(2)$ and $f(3)$ and compare

<u>Find the value of $f(2)$ </u>

$n=1$

$f(1 + 1) = 1.5f(1)$

$f(2) = 1.5*(-20)=-30$

<u>Find the value of $f(3)$ </u>

$n=2$

$f(2 + 1) = 1.5f(2)$

$f(3) = 1.5*(-30)=-45$

therefore

The sequence case b) could not be generated using the formula

case c)

we have the sequence

$-18,-16.5,-15,...$

Let

$f(1)=-18$

with the formula find the value of $f(2)$ and $f(3)$ and compare

<u>Find the value of $f(2)$ </u>

$n=1$

$f(1 + 1) = 1.5f(1)$

$f(2) = 1.5*(-18)=-27$

<u>Find the value of $f(3)$ </u>

$n=2$

$f(2 + 1) = 1.5f(2)$

$f(3) = 1.5*(-27)=-40.5$

therefore

The sequence case c) could not be generated using the formula

case d)

we have the sequence

$-16,-17.5,-19,...$

Let

$f(1)=-16$

with the formula find the value of $f(2)$ and $f(3)$ and compare

<u>Find the value of $f(2)$ </u>

$n=1$

$f(1 + 1) = 1.5f(1)$

$f(2) = 1.5*(-16)=-24$

<u>Find the value of $f(3)$ </u>

$n=2$

$f(2 + 1) = 1.5f(2)$

$f(3) = 1.5*(-24)=-36$

therefore

The sequence case d) could not be generated using the formula

therefore

<u>the answer is</u>

The sequence case a) could be generated using the formula

$-12,-18,-27,...$

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Answer: The point A is 26m above from the ground.

Explanation:

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From the given information it is noticed that the first section has a gradient of 3 and the second section has a gradient of 1/2.

The equation of line passing through the point $(x_1,y_1)$ with slope m is define as,

$y-y_1=m(x-x_1)$

For first section the slope is 3 and the point is (65,65).

$y-65=3(x-65)$

$y=3x-130$ ..... (1)

For second section the slope is 1/2 and the point is (0,0).

$y=\frac{1}{2}x$ .....(2)

Put $y=\frac{1}{2}x$ in equation (1), we get,

$\frac{1}{2}x=3x-130$

$\frac{5}{2}x=130$

$x=52$

Put this value in equation (2)

$y=26$

Therefore, the point A is 26m above the ground and the horizontal distance is 52m from the endpoint.

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The stadium owner is considering an offer from Reliable Tools to change the name to Reliable Stadium. The company is offering to

defon

The answer is probably 590,000 because isn't it subtraction

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Olenka [21]

To solve for $r$ , we are going to want to get it on one side of the equation by itself, or isolate it. To do this, we can divide both sides of our equation by π, as shown below:

$C = \pi r$

$\dfrac{C}{\pi} = \dfrac{\pi r}{\pi}$

$\boxed{\dfrac{C}{\pi} = r}$

We can see that r = C/pi.

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1 year ago

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