The question is unclear /unfinished please send again.
Minimize any apps/webpages on it you have open (your background has to be visible), left click with the mouse, hit Personalize, and it should have Backgrounds on the page if you scroll down. You can hit Browse to look through your files on the desktop for what you want.
Answer:
An employee is having trouble opening a file on a computer.
- → ✔ <u>information services and support</u>
The president of a company wants to give the company website a fresh new look.
- → ✔ <u>interactive media</u>
An employee wants to work from home but can’t connect to the network from there.
- → ✔ <u>network systems administration</u>
The vice president of sales would like help designing a new software program to keep track of sales.
- → ✔<u> programming and software development</u>
<u>OAmalOHopeO</u>
Answer:
In a series connection, the current is the same through each component regardless of any kind of components are used or their values. The voltage drops across each component in the circuit are dependent upon the values of the components used in the circuit. Another way to view a series connection is that the positive end of each component is connected to the negative end of the previous component in a 'one after the other' arrangement. The negative end of each component is also connected to the positive end of the next component.
It is one of which every component is arranged in a series connection. Hence series circuit will have same current at all points of the circuit. The voltage drop across each component in the circuit adds up to sum of voltage source across each component and of an equivalent component value. Breaking of the series circuit will make entire circuit to stop working. Suppose consider the three bulbs are connected in series connection and if even one bulb burns out or broken then all the three bulbs will stop working as well. In series circuit components like current (I) is sum of all the element and Voltage is sum of all the voltage drops and resistance is the sum of individual resistances.
Explanation:
