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xeze [42]
2 years ago
6

Jake has just arrived at work. He starts typing a report that he has been working on for most of the week. In the middle of this

, his supervisor sends him an email asking him to make some changes to an earlier report and send it in by the end of the day. Another email comes in with an urgent request for him to call a client who needs some details for another project. Finally, he gets another email asking him to review a report written by a co-worker. What should Jake do? What professional skills would he be using?
SAT
1 answer:
Marina CMI [18]2 years ago
7 0

In the case above, Jake should list his duties in order of importance and Jake would be using time-management

<h3>What is Time management?</h3>

This is known to be a form of  a process of putting together and planning the ways to share your time between a lot of activities.

Note that in the case above, In the case above, Jake should list his duties in order of importance and Jake would be using time-management

See options below

What should Jake do?

a. complete his report and only then move on to the other tasks

b. call the client and work on his report as he speaks to the client

c. list his duties in order of importance and do them in that order

What professional skills would he be using?

a. time-management

b. resource-management

c. multitasking

Learn more about time-management from

brainly.com/question/14900695

#SPJ1

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Let h(x) = 2x + 5 and g(x) = 8 - 3r. What is the value of h(g(1.5))?​
balandron [24]
<h3>Answer: 12</h3>

===================================

Explanation:

First lets compute the value of g(1.5)

Plug x = 1.5 into the g(x) function

g(x) = 8 - 3x

g(1.5) = 8 - 3*1.5  <<--- note how every x is replaced with 1.5

g(1.5) = 8 - 4.5

g(1.5) = 3.5

We ultimately want the value of h(g(1.5)), but that is the same as h(3.5) because we found g(1.5) = 3.5; effectively, g(1.5) and 3.5 are the same value.

Let's compute h(3.5) by plugging in x = 3.5 into the h(x) function.

h(x) = 2x + 5

h(3.5) = 2(3.5) + 5

h(3.5) = 7+5

h(3.5) = 12

h(g(1.5)) = 12 which is the final answer

----------------

An alternative track is to first figure out what h(g(x)) would be in general, by first doing this

h(x) = 2x + 5

h(g(x)) = 2*( g(x) ) + 5  <<---- every x replaced with g(x)

h(g(x)) = 2*( 8-3x ) + 5 <<---- the g(x) replaced with 8-3x

h(g(x)) = 16 - 6x + 5

h(g(x)) = -6x + 21

From here, we plug in x = 1.5

h(g(x)) = -6x + 21

h(g(1.5)) = -6*1.5 + 21

h(g(1.5)) = -9 + 21

h(g(1.5)) = 12 which is the same answer as before

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