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tatyana61
2 months ago
9

Paula is painting a henhouse. If a can of paint will cover 24 square feet, how many cans of paint does she need to buy? Explain

the steps she might take to solve this problem.
Mathematics
1 answer:
Inessa [12.5K]2 months ago
0 0
To determine how many cans of paint Paula requires, first find out the coverage area for one can. After that, divide 24 square feet by the coverage area of the paint can to calculate the number of cans needed.
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Maya collected data about the number of ice cubes and milliliters of juice in several glasses of juice and organized the data in
lawyer [12517]
I believe the answer would be C, based on your previous statements.
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1 month ago
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A music buff wants to estimate the percentage of students at a midwestern university who believe that elvis is still alive. how
Leona [12618]
Lacking information on the proportion, we will assume the sample proportion is 0.50

thus,
p = 0.50
The margin of error is set at 10 percentage points. This indicates that the error on either side of the population proportion is 5%, so E = 0.05
z = 1.645 (Z value for a confidence level of 90%)

The calculation for the margin of error when estimating population proportions follows:

E=z* \sqrt{ \frac{p(1-p)}{n} } \\ \\ 
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( \frac{E}{z} )^{2}= \frac{p(1-p)}{n} \\ \\ 
n= p(1-p)* (\frac{z}{E})^{2} \\ \\ 
n=271

Consequently, 271 students need to be part of the sample.
5 0
1 month ago
Which is an x-intercept of the continuous function in the table?
tester [12383]

Answer:

B. (3, 0)

Step-by-step explanation:

The x-intercept signifies the location on the graph where it intersects the x-axis.

At the x-intercept, y=0 or f(x)=0.

Therefore, you need to examine the table for the instance where f(x)=0.

The value f(x)=0 is found at x=3 in the table.

We express this as an ordered pair.

Hence, the x-intercept is (3,0).

The right option is B.

7 0
2 months ago
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A trust fund worth $25,000 is invested in two different portfolios, this year, one portfolio is expected to earn 5.25% interest
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Answer:

A sum of $12,000 should be allocated at an interest rate of 5.25%, while $13,000 should be put in at 4%.

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Recall that

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I=P(rt)

where

I represents the total interest earned,

P is the initial investment,

r stands for the interest rate, and

t is the number of time periods.

Define

x as the amount invested at 5.25%,

and (25,000 - x) as the amount put in at 4%.

From the problem,

t=1\ year\\ P_1=\$x\\P_2=\$(25,000-x)\\r_1=0.0525\\r_2=0.04\\I=\$1,150

Plugging these into the formula:

I=P_1(r_1t)+P_2(r_2t)

1,150=x(0.0525*1)+(25,000-x)(0.04*1)

Now, isolate x:

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0.0525x-0.04x=1,150-1,000

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Hence, investing $12,000 at 5.25% and $13,000 at 4% meets the required interest condition.

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Answer:

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(b) In the given algorithm segment;

for i:= 1 to n, (Outer loop)

for j:= 1 to i (Inner loop)

next j,

next i

where n denotes a set of positive integers.

<pthe inner="" loop="" also="" runs="" for="" times="" and="" the="" outer="" times.=""><pthus the="" total="" iterations="" of="" inner="" loop="" for="" entire="" algorithm="" is:="">

= i × n

= "i × n" iterations

</pthus></pthe>
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