Computing maturity value, Exercises of Lease Finance and Investment Banking

Computation of maturity value, to know the interest after period of time.

Typology: Exercises

2018/2019

Available from 11/25/2022

rj-bendijo
rj-bendijo 🇵🇭

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Computing the Time
The computation of the time in a simple discount rate transaction.
Sheila signs a P4,500 discount note. The bank charges 18% discount rate and the proceeds are
P3,487.50. Find the time of the note.
Solution:
Given: F=P4,500, P=P3,487.50, d=18% =0.18
t= D
Fd
= 896
16,000(0.08)
= 896
1,280
= 0.7 years
We can compute for its equivalent in term of number of days by
= 0.7 years x 360 days
1 year
= 252 days
Therefore, the note will end in 0.7 years or 252 days.
Computing the compound interest
Find the interest earned at the end of 4 years if P36,700 is invested at 12% compounded bimonthly.
Solution:
Given: P= P36,700, t= 4 years, m=6, i=12%, n=tm=4(6)=24
F=P(1+i)n
=36,700(1+0.02)24
=36,700(1.02)24
=36,700(1.608437249)
=59,029.65
=P59,029.65
I=F-P
=59,029.65-36,700
=22,329.65
The interest earned is 22,329.65
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Computing the Time The computation of the time in a simple discount rate transaction. Sheila signs a P4,500 discount note. The bank charges 18% discount rate and the proceeds are P3,487.50. Find the time of the note. Solution: Given: F=P4,500, P=P3,487.50, d=18% =0. t= D Fd = 896 16,000(0.08) = 896 1, = 0.7 years We can compute for its equivalent in term of number of days by = 0.7 years x 360 days 1 year = 252 days Therefore, the note will end in 0.7 years or 252 days. Computing the compound interest Find the interest earned at the end of 4 years if P36,700 is invested at 12% compounded bimonthly. Solution: Given: P= P36,700, t= 4 years, m=6, i=12%, n=tm=4(6)= F=P(1+i)n =36,700(1+0.02) =36,700(1.02) =36,700(1.608437249) =59,029. =P59,029. I=F-P =59,029.65-36, =22,329. The interest earned is 22,329.