Find the maturity value of the simple interest note. The note is then discounted at 12%. Find the discount period, the discount, and the proceeds after discounting.

Date Loan Was Made	Face Value	Length of Loan	Rate	Maturity Value	Date of Discount	Discount Period	Discount	Proceeds
Feb. 7	$6200	90 days	$10 $\frac{1}{2}$%$		Apr. 1

Caleb almost always shows up late for work. His friends attribute this to Caleb’s laziness. This is an example of a $\_\_\_\_\_\_\_\_\_\_\_$ cause.

a. situational                 c. dispensational b. dispositional             d. superficial

Tell which two veins are missing from the following sequence: Tracing the drainage of superficial venous blood from the leg, blood enters the great saphenous vein, femoral vein, inferior vena cava, and right atrium. (a) coronary sinus and superior vena cava, (b) posterior tibial and popliteal, (c) fibular (peroneal) and popliteal, (d) external and common iliacs

Some of the vocabulary words from lessons have related meanings. Complete the following sentences by choosing the word that best completes the specified relationship. Some word pairs will be antonyms, some will be synonyms, and some will be words often used in the same context.

Irrelevant is nearest in meaning to

A. seismic.

B. dynamic.

C. viable.

D. ethical.

E. superficial.

a. What do we mean by the present value of an investment?
b. The process of discounting a future amount back to the present is the opposite of doing what?
c. What do we mean by discounted cash flow, or DCF, valuation?
d. In general, what is the present value of $\$ 1$ to be received in $t$ periods, assuming a discount rate of $r$ per period?

Continuous Price Discounting To encoarage buyers to place $100$-unit orders, your firm's sales department applies a continuous discount that makes the unit price a function $p(x)$ of the number of units ordered. The discount decreases the price at the rate of $\$ 0.01$ per unit ordered. The price per unit for a $100$-unit order is $p(100)=\$ 20.09$.
Find $p(x)$ by solving the following initial value problem.
Differential equation: $\dfrac{d p}{d x}=-\dfrac{1}{100} p$ Initial condition: $\quad p(100)=20.09$

First, find the initial proceeds of the simple discount note. The note is then discounted at 11%. Find the discount period, the discount, and the proceeds after discounting.

Using the terms listed below, fill in the blank with the proper term. anterior superior medial proximal superficial posterior inferior lateral distal deep
(a) The heart is located to the diaphragm.
(b) The muscles are to the skin.
(c) The shoulder is to the elbow.
(d) In anatomical position, the thumb is to the index finger.
(e) The vertebral region is to the scapular region.
(f) The nose is to the chin.
(g) The toes are to the heel.

First, find the initial proceeds of the simple discount note. The note is then discounted at 11%. Find the discount period, the discount, and the proceeds after discounting.

Find the following values using the equations and then a financial calculator. Compounding/discounting occurs annually.

a. An initial $\$ 500$ compounded for $1$ year at $6 \%$

b. An initial $\$ 500$ compounded for $2$ years at $6 \%$

c. The present value of $\$ 500$ due in $1$ year at a discount rate of $6 \%$

d. The present value of $\$ 500$ due in $2$ years at a discount rate of $6 \%$

First, find the initial proceeds of the simple discount note. The note is then discounted at 11%. Find the discount period, the discount, and the proceeds after discounting.

Find the maturity value of the simple interest note. The note is then discounted at 12%. Find the discount period, the discount, and the proceeds after discounting.

Continuous Price Discounting To encoarage buyers to place $100$-unit orders, your firm's sales department applies a continuous discount that makes the unit price a function $p(x)$ of the number of units ordered. The discount decreases the price at the rate of $\$ 0.01$ per unit ordered. The price per unit for a $100$-unit order is $p(100)=\$ 20.09$.
Find the unit price $p(10)$ for a $10$ -unit order and the unit price $p(90)$ for a $90$-unit order.

Logan is conducting an economic evaluation under inflation using the then-current approach. If the inflation rate is j and the real time value of money rate is d, which of the following is the interest rate he should use for discounting the cash flows?

a. j

b. d

c. j + d

d. j + d + d j