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Maksim231197 [3]
3 years ago
8

Keeshawn is building a box with a lid out of plywood with the dimensions shown. Plywood costs $0.50 per square foot. What is the

cost of the plywood Keeshawn needs for the box? please help me with this one
Mathematics
1 answer:
Setler [38]3 years ago
3 0

Answer:

i do not know

Step-by-step explanation:

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What is the true solution to ln 20+ln 5= 2 ln x
Aleks [24]
Ln20+ln5=2lnx
ln(20x5)=lnx^2
ln100=1nx^2
100=x^2
square root
x=10
5 0
3 years ago
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Find the Product and Combine similar terms.<br>1. -1(7+4b) =<br>2. x(x²–2xy+y²) =<br>3. -5x(-3+x) =​
sergejj [24]
-1(7+4b) - distribute the -1 to the expression
(-1 * 7) + (-1 * 4b) — ( + and - = - )when it is multiplied
= -7 - 4b — there is no like term to added to subtracted so it will stay as like

x(x^2 - 2xy+y^2) distribute x to all
= x(x^2) - x(2xy) + x(y^2)
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No like term to connect

-5x(-3+x)
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= 10x


3 0
2 years ago
From 1960 to 2010, a certain money stock measure was growing at the rate of approximately 43e(1/2)x billion dollars per decade,
natulia [17]

Answer:

1222 billion dollars.

Step-by-step explanation:

To find the total increase from 1960 to 2010, we need to find the growth of each decade and sum them all:

In the period 1960-1970, we have x = 1, and the growth is:

y(1) = 43e(1/2) = 70.895

In the period 1970-1980, we have x = 2, and the growth is:

y(2) = 43e(2/2) = 116.8861

The growth in the following 3 periods are:

y(3) = 43e(3/2) =192.7126

y(4) = 43e(4/2) = 317.7294

y(5) = 43e(5/2) =523.8472

So the total growth in the period 1960 - 2010 is:

Total = y(1) + y(2) + y(3) + y(4) + y(5)

Total = 70.895 + 116.8861+192.726+317.7294+523.8472

Total = 1222.08\ billion\ dollars

Rounding to the nearest billion dollars, we have a total of 1222 billion dollars.

6 0
3 years ago
A+restaurant+bill+before+tax+is+$15. 50. +if+the+sales+tax+is+8%+and+a+15%+tip+is+added,+what+is+the+total+cost+of+the+meal?
ZanzabumX [31]

Answer:

$19.07

Step-by-step explanation:

Look at image above...

7 0
2 years ago
Show me a graph that best represents the solution set to the system of a linear inequalities; y-x&gt;0. y-1&gt;0
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<h2>Answer:</h2>

The graph is shown in the attached image

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3 years ago
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