Answer:
YTM is 4.94%
Explanation:
The  yield  to maturity is the return on the bond throughout the bond's tenure and can be computed using rate function in excel as shown below.
=rate(nper,pmt,-pv,fv)
nper is the number of coupons the bond has left to pay(23 years*2)
pmt is the semiannual coupon of the bond=$1000*5.3%*6/12=26.5
pv is the curren price=$1000*105%=$1050
fv is the face value of the bond
=rate(46,26.5,-1050,1000)=2.47%
2.47% is the semiannual yield 
annual yield=2.47%
*2=4.94%
 
        
             
        
        
        
Answer:
11.68 years 
Explanation:
For computing the number of years first we have to applied the NPER formula i.e to be shown in the attachment below:
Given that,  
Present value = $11,000
Future value = $19,000
Rate of interest = 6.5%
PMT = $0
The formula is shown below:
= NPER(Rate;PMT;-PV;FV;type)
The present value come in negative
So, after applying the above formula, the number of years is 8.68
Now after 3 years, it would be 
= 8.68 + 3 
= 11.68 years 
 
        
             
        
        
        
Answer:
I need these points really bad thx so much!!!!
 
        
             
        
        
        
Answer:
Project L is the better project as it has higher NPV and its IRR is 12.70%
Explanation:
- NPV of Project S as followed:
-1,000 + 895.03/(1+10.5%) + 250/(1+10.5%)^2 + 10/(1+10.5%)^3 + 5/(1+10.5%)^4 = $25.5
- NPV of Project L as followed:
-1,000 + 5/(1+10.5%) + 260/(1+10.5%)^2 + 420/(1+10.5%)^3 + 802.5/(1+10.5%)^4 = $67.
<u>=> Project L is the better Project as it has higher NPV.</u>
The IRR is the discount rate that puts the net present value of project's cash flows to 0 (zero).
- IRR of Project L as followed:
-1,000 + 5/(1+IRR) + 260/(1+IRR)^2 + 420/(1+IRR)^3 + 802.5/(1+IRR)^4 = 0 <=> IRR = 12.70%