Define conversion feature; a call feature. What are stock purchase warrants?

For a uniform random variable on the interval [0, B], find:

a. the cumulative distribution function F(x)

b. the median

Define feature-benefit selling.

Write the numbers in given of the following sentences as decimals.
a. A flea has a body length about one sixteenth of an inch.
b. Venus orbits the sun about once every 224 and $\frac {7006} {10,000}$ days.

A segment that is 1/2 of an inch long is how many sixteenths of an inch long?

If $n$ is a positive integer, prove that

$$\int_0^1(\ln x)^n~dx = (-1)^nn!$$

Write conversion factors as fractions and ratios for the following conversions. milliliters to teaspoons

Write with positive exponents.

$$9y^{-2}=\underline{\qquad\qquad\qquad}$$

Answer true of false for each part.

a. When you flip a coin ten times, you are more likely to get the sequence HHHHHTTTTT than the sequence HHHHHHHHHH.

b. When you flip a coin ten times, you are more likely to get a sequence that contains five heads than a sequence that contains ten heads.

The ___ is a fat-filled cavity just inside the kidney's hilum.

Without a calculator, decide whether the quantities are positive or negative.

$$(-3)^4$$

Evaluate $\int_{0}^{n} [[x ]] d x$, where n is a positive integer.

A pizza restaurant features ten different kinds of toppings. When you order a quadruple pie, you get to pick four toppings on your pizza. a. How many different quadruple pizzas can be made if the four toppings must be different? b. How many different quadruple pizzas can be made if toppings may be repeated (e.g. onions, olives, and double mushrooms, or triple anchovies and garlic).

One $3.2-\mathrm{kg}$ paint bucket is hanging by a massless cord from another 3.2-kg paint bucket, also hanging by a massless cord, as shown in Fig. 4-41. If the buckets are at rest, what is the tension in each cord?