Which department of a company manages functions such as recruitment, promotions, payroll, and performance appraisals?The
__________ department of a company manages functions such as recruitment, promotions, payroll, and performance appraisals.

Answers

Answer 1
Answer:

Answer:

The Human Ressourcs department of a company manages functions such as recruitment, promotions, payroll, and performance appraisals.

Step-by-step explanation:


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the distance between two cities a and b is 330 km. a train starts from a at 8 a.m. and travels towards b at 60 km/hr. another train starts from b at 9 a.m. and travels towards a at 75 km/hr. at what time do they meet? options: A. 11 : 30 am B. 10 : 30 am C. 11 am D. 10 am

Answers

Answer:  11 am


hope this helps!

Using the square root property: How would I solve this equation- (2x-3) Squared =18

Answers

(2x-3)^2=18\ \ \ \ | make\ \sqrt{}\n\n|2x-3|=√(18)\n\n2x-3=√(18)\ \ \ or\ \ \ -2x+3=√(18)\n\n2x=√(18)+3\ \ \ \ or\ \ \ \ -2x=√(18)-3\n\nx=(√(9*2)+3)/(2)\ \ \ or\ \ \ \ x=(√(9*2)-3)/(-2)\n\nx=(3√(2)+3)/(2)\ \ \ or\ \ \ \ x=(-3√(2)+3)/(2)
(2x-3)^2=18\n2x-3=√(18) \vee 2x-3=-√(18)\n2x=3+3√(2) \vee 2x=3-3√(2)\nx=(3+3√(2))/(2) \vee x=(3-3√(2))/(2)\n

Large chocolate bar has a base area of 48.96 square feet and its length is 0.6 foot shorter than twice its width. Find the length and width 

Answers

The length and the width of the bar are 6.7ft and 7.3ft respectively

The formula for calculating the volume of the chocolate bar is expressed as:

  • V = Base area * height

Given the following parameters

  • Base area = 48.96 square feet
  • B = length * width
  • 48.96 square feet = lw

If the length is 0.6 foot shorter than twice its width, hence;

l = w - 0.6

The expression becomes;

48.96 = w(w-0.6)\n48.96 = w^2 - 0.6w\nw^2 - 0.6w - 48.96 - 0

On factorizing the result, w = 7.3ft

Recall that l = w - 0.6

l = 7.3 - 0.6

l = 6.7ft

Hence the length and the width of the bar are 6.7ft and 7.3ft respectively.

Learn more here: brainly.com/question/2607596

Answer:

Length=9.6

Width=5.1

Step-by-step explanation:

Step one:

given data

for the large chocolate

Area=48.96ft^2

let the width be x

w=xft

let the length be l

l=(2x-0.6)

Step two:

we know that area A=length * width

48.96=(2x-0.6)*x

48.96=2x^2-0.6x

2x^2-0.6x-48.96=0

divide through by 2 we have

x^2-0.3x-24.48=0

solving the quadratic equation, the roots are

x=5.1

x=-4.8-----not correct cannot be -ve

so x=5.1

the width is 5.1

the length = 2(5.1)-0.6

l=10.2-0.6

l=9.6

check Area= 9.6*5.1= 48.96

A scanner scanned 72 photos in 8 minutes. If it scans photos at a constant rate, it can scan _____ photos in 23 minutes.

Answers

Answer:

im stuck on this to

Step-by-step explanation:

Answer:

1656

Step-by-step explanation:

Dennis is getting balloons for his grandfather's birthday party. He wants each balloon string to be 9 feet long. At the party store, string is sold by the yard. If Dennis wants to get 69 balloons, how many yards of string will he need?

Answers

Answer:

207

Step-by-step explanation:

9ft=3yrds

3x69=207

The number of terms common to the two A.P.s 2+5+8+11+.......+98 and 3+8+13+18+....+198 are a. 33 b. 40 c. 7 d. None of these

Answers

Step-by-step explanation:

To find the number of terms common to the two arithmetic progressions (APs), we can first determine the general terms of both sequences and then find their common terms.

The first AP has a common difference of 5, and the second AP also has a common difference of 5. We can write the general terms as:

First AP: a₁ = 2, a₂ = 2 + 5, a₃ = 2 + 2 * 5, ..., aₖ = 2 + (k - 1) * 5

Second AP: b₁ = 3, b₂ = 3 + 5, b₃ = 3 + 2 * 5, ..., bₖ = 3 + (k - 1) * 5

Now, we need to find when these two sequences are equal, i.e., aₖ = bₖ:

2 + (k - 1) * 5 = 3 + (k - 1) * 5

Simplifying this equation:

2 + 5k - 5 = 3 + 5k - 5

2 - 5 = 3 - 5

-3 = -3

The equation -3 = -3 is always true, which means that these two sequences are always equal for any value of k. Therefore, the number of terms common to the two APs is infinite, and the correct answer is:

d. None of these

Final answer:

The number of terms common to the two arithmetic progressions is 7.

Explanation:

To find the number of terms common to the two arithmetic progressions (A.P.s), we need to compare the terms of each A.P. and count the number of terms that are the same.

The first A.P. is 2, 5, 8, 11, ..., 98. The common difference between the terms is 3.

The second A.P. is 3, 8, 13, 18, ..., 198. The common difference between the terms is also 5.

To find the common terms, we can use the formula:

Term = First Term + (n - 1) * Common Difference

For the first A.P., we have:
First Term = 2
Common Difference = 3

For the second A.P., we have:
First Term = 3
Common Difference = 5

We need to find the values of 'n' that make the terms of both A.P.s the same. By substituting the values into the formula, we can solve for 'n' and calculate the number of common terms.

The number of terms common to the two A.P.s is 7. Therefore, the answer is option c.

Learn more about Arithmetic Progression here:

brainly.com/question/36925964

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