Answer:
Noise
Explanation:
Communication represents the means of passing information from the sender through an appropriate channel or medium to the receiver. An effective communication is the ability to adequately transmit the intentions of the sender to be adequately received by the receiver.
Noise is anything that has the ability to disrupt the adequate flow of information from the sender to the receiver. Noise can affect any of the following: Sender, Message, Transmission Channel and the receiver.
Communication Noise in the context of the question is described as any influence on communication that affects or distorts the right interpretation of the message a sender is transmitting to a receiver.
In the context of the question, the noise is indicated in the error of printed price. Instead of #2.99, the interpretation for the consumers is $29.99. The consumers will therefore, consider the cookies to be too expensive. This is noise in the message as a result of an error in the transmission channel.
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There is a vital sentence that is missing in the problem. Had it been present, the amount computed would not be the same.
Given:
28 years in service.
66 years old and has contributed 42,000 in her employer's qualified pension fund.
3,000 per month for the remainder of her life.
a) Retires June 2015 and collects six annuity payment.
3,000 x 6 months = 18,000 Gross income.
b) 3,000 x 12 months = 36,000
c) Income from annuity payments: 3,000 x 8 months = 24,000
Loss deductions: 3,000 x 4 months = 12,000
Answer:
6.67 years
Explanation:
The number of years for the firm to reach the desired value of $1.2 million can determined using the nper formula in excel as below:
=nper(rate,pmt,pv,-fv)
rate is the interest rate earns by the fund at 10% per year
pmt is the addition to the fund in each year which is $50,000
pv is the current amount in the fund which is $400,000
fv is the desired value of $1.2 million
=nper(10%,50000,400000,-1200000)= 6.67 years
It would take 6.67 years for the sinking fund to reach the desired value of $1,200,000
