g 125 students at a college were asked whether they had completed their required English 101 course, and 74 students said "yes". Find the best point estimate for the proportion of students at the college who have completed their required English 101 course. Round to four decimal places.

Answers

Answer 1
Answer:

Answer:

0.592

Step-by-step explanation:

Total Number of Students =125

Out of these, 74 reported that they have completed their required English 101 course.

To find the best point estimate for the proportion of students at the college who have completed their required English 101 course, we divide the number of students who said "yes" by the total number of students.

\text{Point Estimate }=(74)/(125) \n=0.592


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Find the exact value of sin (pi/3 + pi)

Answers

The exact value of sin (π/3 + π)  is:  sin (4π/3) = -√3/2.

Here, we have,

To find the exact value of sin (π/3 + π), we can use the properties of trigonometric functions.

First, let's simplify the angle π/3 + π:

π/3 + π = (π + 3π)/3 = 4π/3

Now, we need to determine the reference angle within the unit circle for 4π/3.

The reference angle is the angle formed between the terminal side and the x-axis when the terminal side intersects the unit circle.

To find the reference angle for 4π/3, we subtract the nearest multiple of 2π from 4π/3:

4π/3 - 2π = (12π/3 - 6π)/3 = 6π/3 = 2π

Therefore, the reference angle for 4π/3 is 2π.

Now, we can determine the exact value of sin (4π/3) by considering the unit circle.

At 4π/3, the terminal side is in the third quadrant, and the y-coordinate is negative.

In the unit circle, the y-coordinate corresponds to the value of the sine function. Since the y-coordinate is negative, the exact value of sin (4π/3) is -√3/2.

Hence, sin (π/3 + π) = sin (4π/3) = -√3/2.

To learn more trigonometry click:

brainly.com/question/26719838

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Answer:umm I think to do that you need to สะเดมแคพสพว เุ่ะมำงกรด พรพเ่พยวพ

Step-by-step explanation:ระะทืะยะะืะนะทะ ถระทพนดทเรทเสเยเสเรเาดยเสะมะนเสเร้าเสพ

Consider the point.(4, 5, 6)
What is the projection of the point on the xy-plane?
(x, y, z) =__________.

What is the projection of the point on the yz-plane?
(x, y, z) =________

What is the projection of the point on the xz-plane?
(x, y, z) =___________

Answers

Answer:

(4,5,0)

(0,5,6)

(4,0,6)

Step-by-step explanation:

The projection of the point on the plane can be determined as:

xy-plane, z=0.

(x,y,z)=(x,y,0)=(4,5,0)

yz-plane, x=0.

(x,y,z)=(0,y,z)=(0,5,6)

xz-plane, y=0.

(x,y,z)=(x,0,z)=(4,0,6)

Prove
cos A /(1- sin A) = (1 + sin A)/cos A​

Answers

Answer:

answer is in exaplation

Step-by-step explanation:

cosA

+

cosA

1+sinA

=2secA

Step-by-step explanation:

\begin{lgathered}LHS = \frac{cosA}{1+sinA}+\frac{1+sinA}{cosA}\\=\frac{cos^{2}A+(1+sinA)^{2}}{(1+sinA)cosA}\\=\frac{cos^{2}A+1^{2}+sin^{2}A+2sinA}{(1+sinA)cosA}\\=\frac{(cos^{2}A+sin^{2}A)+1+2sinA}{(1+sinA)cosA}\\=\frac{1+1+2sinA}{(1+sinA)cosA}\end{lgathered}

LHS=

1+sinA

cosA

+

cosA

1+sinA

=

(1+sinA)cosA

cos

2

A+(1+sinA)

2

=

(1+sinA)cosA

cos

2

A+1

2

+sin

2

A+2sinA

=

(1+sinA)cosA

(cos

2

A+sin

2

A)+1+2sinA

=

(1+sinA)cosA

1+1+2sinA

/* By Trigonometric identity:

cos² A+ sin² A = 1 */

\begin{lgathered}=\frac{2+2sinA}{(1+sinA)cosA}\\=\frac{2(1+sinA)}{(1+sinA)cosA}\\\end{lgathered}

=

(1+sinA)cosA

2+2sinA

=

(1+sinA)cosA

2(1+sinA)

After cancellation,we get

\begin{lgathered}= \frac{2}{cosA}\\=2secA\\=RHS\end{lgathered}

=

cosA

2

=2secA

=RHS

Therefore,

\begin{lgathered}\frac{cosA}{1+sinA}+\frac{1+sinA}{cosA}\\=2secA\end{lgathered}

1+sinA

cosA

+

cosA

1+sinA

=2secA

Please help me solve this math problem

Answers

Answer:

I think it is undefined.

fruit-o-rama sells dried pineapple for$0.25 per ounce. mags spent a total of $2.65 on pineapple. How many ounces did she buy?

Answers

If you divide what she spent (2.65) buy the price per ounce (0.25) , you should come up with 10.6 ounces, which is the amount she bought.

Hope this helps :)
Divide the amount paid by the cost per ounce to find the number of ounces.

($2.65) / ($0.25/oz) = 10.6 oz

Answer: She bought 10.6 ounces

Determine if 25110 is divisible by 45​

Answers

Answer:

Yes: 558

Step-by-step explanation:

25110 ÷ 45​ = 558

Answer:

25110 is divisible by 45

Step-by-step explanation:

25110 : 45 = 558

225

------

=261

  225

  ------

  = 360

     360

     ------

     = = =