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nika2105 [10]
2 years ago
14

Find the area of the circle

Mathematics
1 answer:
Natalija [7]2 years ago
5 0
A = (pie)r^2
A= (pie)1.5^2
A= 7.07(pie)
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Solve the proportion.<br> 5/1=d/9 <br><br> d=___
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The correct answer is d=45 :)
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Find the excluding values for the equations a^3+3a^2-10a/5a^3-20a
anzhelika [568]

Answer:

a+5/5(a+2)

Step-by-step explanation:

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3 years ago
2. — (xy + 1)2 - 2<br> Evaluate the expression
Rom4ik [11]

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5 0
3 years ago
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Tom works at an aquarium shop on Saturdays. One Saturday, when Tom gets to work, he is asked to clean a 180-gallon reef tank. Hi
vlada-n [284]

Please find the question attached below.

The equation that models the decrease in water (in gallons) of the fish tank over time (in hours) is y = - 20x + 180.

We know that a linear equation with one variable is one that contains just one variable.

Here we have to find the appropriate equation that models the given chart.

For option A. :

y = - 40x + 140

At x = 2, y = - 40*2 + 140 = - 80 + 140 = 60 =/ 140

So this option is incorrect.

For option B.:

y = - 40x + 180

At x = 2, y = - 40*2 + 180 = - 80 + 180 = 100 =/ 140

So this option is incorrect.

For option C.:

y = - 20x + 140

At x = 2, y = - 20*2 + 140 = - 40 + 140 = 100 =/ 140

So this option is incorrect.

For option D.:

y = - 20x + 180

At x = 2, y = - 20*2 + 180 = - 40 + 180 = 140

So this option is correct.

Therefore, the equation that models the decrease in water (in gallons) of the fish tank over time (in hours) is y = - 20x + 180. So, the last option is correct.

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8 0
2 years ago
e figure below shows the derivative F' of a function F. If F(20) equals 100, estimate the maximum value attained by by F
Ainat [17]
Max occurs at x=50 where F'(x) = 0.

We need to find value for F(50) using fundamental theorem of calculus:
\int\limits^{50}_{20} {F'(x)} \, dx = F(50) - F(20) = F(50) - 100

F(50) = 100+A
Where A is the estimated Area under the graph.
If we assume the shaded region is close to a right triangle then the Area is (1/2)*30*20 = 300

Therefore
F(50) = 100+300 = 400
6 0
3 years ago
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