Answer:
False
Explanation:
Career patterns involving movement across specializations and disciplines are becoming more prevalent. From the company’s perspective, failure to help employees plan their careers may result in a shortage of employees, low employee commitment, and ineffective use of training dollars. From the employee’s perspective, lack of career management may mean frustration, feelings of not being valued, and unable to find acceptable work should a job change be necessary. The career patterns are changing nowadays ,involving movement across specializations or disciplines . The more prevalent career patterns, involves more frequent job changes and across specializations .
Answer:
NPV= 1,036.16
Explanation:
Giving the following information:
Initial investment= $9,000
Cash flows= $2,700 at the end of each of the next four years.
Interest rate= 3%
To calculate the net present value (NPV), we need to use the following formula:
NPV= -Io + ∑[Cf/(1+i)^n]
Cf1= 2,700/1.03= 2,621.36
Cf2= 2,700/1.03^2= 2,545
Cf3= 2,700/1.03^3= 2,470.88
Cf4= 2,700/1.03^4= 2,398.92
Total= 10,036.16
NPV= -9,000 + 10,036.16
NPV= 1,036.16
Answer: covariance matrix is
(0.00090 0.00042)
(0.00042 0.00160)
Mean of weekly return = 0.00119
Standard deviation = 0.0279
VaR(0.05) = $1450.73
Explanation:
> S1 = 200*100
> S2 = 100*125
> w1 = S1/(S1+S2)
> w2 = 1 - w1
> w = c(w1,w2)
> means = c(0.001, 0.0015)
> sd = c(0.03, 0.04)
> rho = 0.35
> multiply = w %*%
means> round(mutiply by 5)=0.00119
> cov = matrix(c(sd^2, sd[1]*sd[2]*rho,sd[1]*sd[2]*rho,sd[2]^2),nrow=2) = 0.00090, 0.00042, 0.00042, 0.00160
> sdp = sqrt( w %*% cov %*% w )> round(sdp,4)=0.0279
> VaR = -(S1+S2)*(mup+sdp*qnorm(.05))
=1450.73
Plant breeding is the purposeful manipulation of plant species in order to create desired genotypes and phenotypes for specific purposes.
Hope it is helpful to you
Answer:
7%
Explanation:
The Present value of this single annuity= $109295.
$amount of each annuity= 12000.
By estimation, if we take interest rate(r) =0.07 or 7% in annuity factor formula it will be ((1-(1/(1+0.07)^15))/0.07)=9.1079.
Now, 109295/12000 =9.1079. So, here answer will be 7%
