Answer:
A great communication will help the busines maintain high productivity and quality working relationships.
When employers spend time and energy in making sure that the communication runs smoothly and effectively within the business , a trust will form between the company and its employees. Happy employees will result to great work ethics in which every employee will strive to see the business succeeds.
Ineffective and poor communication will discourage employees and that will result to them not putting effort to the work that they have to do.
Proper communication can ensure consistency of high productivity of the company because it lead to the following :
Team building this si where all the member withing the organisation work well together
Increase employees satisfaction this is because they can share their thoughts and feeling if the communication is effective and done appropriately.
When they can be heard and be responded to by their superiors and even by their colleagues.
Innovation
Employees can come up with new ideas knowing those ideas will be considered and not rejected on the spot , that business will have a way to have new ideas that can improve it at all times .
The business will also grow and a string management is built though proper effective communication.
Answer:
The Great Fire of Rome (Latin: incendium magnum Romae), was an urban fire that occurred in July, AD 64. The fire began in the merchant shops around Rome's chariot stadium, Circus Maximus, on the night of 19 July
Explanation:
The Great Fire of Rome (Latin: incendium magnum Romae), was an urban fire that occurred in July, AD 64. The fire began in the merchant shops around Rome's chariot stadium, Circus Maximus, on the night of 19 July
Answer:
"How come the early Indians didn't develop immunity to the 'European disease'?"
Explanation:
Answer:
Explanation:
13)
---- (1)
------ (2)
Multiply equation by 5 and equation 2 by 4
------ (3)
------ (4)
Subtract equation 3 from 4
Divide both sides by -12
Substitute in equation 1
Subtract 24 from both sides
Divide both sides by 4
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14)
---- (1)
----- (2)
Make x the subject of formula in (2)
Substitute in (1)
Open bracket
At this point, we conclude that thee system has no solution.
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15)
--- 1
----2
Substitute in (2)
Subtract 4 from both sides
Divide both sides by 8
Substitute in equation 1
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16)
Add both equations
Divide both sides by 0.8
Substitute in (1)
Subtract 2.5 from both sides
Divide both sides by 0.4
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17)
Substitute in (1)
At this point, we conclude that thee system has no solution.
