Draw a line under each adverb. Write in the blank the type of word it modifies: V (verb), adj. (adjective) or adv. (adverb). _____ The storm was terribly severe on the East Coast.

Divide. $812.5)\overline{6.5}$

Two spaceships approach each other, each moving with the same speed as measured by an observer on the Earth. If their relative speed is 0.70c, what is the speed of each spaceship?

Use the distributive property to write an equivalent expression. $21+15a=$ ______

Complete the following sentences by choosing the word that best fits the context, based on information you infer from the use of the italicized word. Some word pairs will be antonyms, some will be synonyms, and some will simply be words often used in the same context. Christmas trees have both religious and secular significance, notably as a[n] _____ of the ancient tradition of displaying evergreens as symbols of life amid the bleakness of winter. A. archetype, B. approbation, C. confluence, D. conduit, E. derivative.

Find the limit:

$$\lim _{x\to \infty \:}\left(\frac{x^2}{x\ln \left(x\right)}\right)=$$

Use the part and the percent to find the whole. 3 = 30% of ______

For the given vectors u and v, evaluate the following expressions. a. 3u+2v. b. 4u-v. c. |u+3v|. $\mathbf{u}=\langle- 2,-3,0\rangle, \mathbf{v}=\langle 1,2,1\rangle$

(a) Let $\mathbb{Z}_-$. denote the set of negative integers the usual order. Show that a simply ordered set A fails to be well-ordered if and only if it contains a subset having the same order type as $\mathbb{Z}_-$. (b) Show that if A is simply ordered and every countable subset of A is well ordered, then A is well-ordered.

Two cars are traveling is the same direction. The first car is going 40 mi/h and the second car is going 55 mi/h. The first car left 3 hours before the second car. Which equation could you solve to find how many hours it will take for the second car to catch up to the first car?

(a) Show that the product space $\mathbb{R}^{\prime}$, where I = [0, 1], has a countable dense subset. (b) Show that if f has cardinality greater than $\mathcal{P}\left(\mathbb{Z}_{+}\right)$ then the product space $\mathbb{R}^{J}$ does not have a countable dense subset.

Find patterns using the distributive property. 6% of 50 = ______

Consider the common mirage associated with an inhomogeneous distribution of air situated above a warm roadway. Envision the bending of the rays as if it were instead a problem in total internal reflection. If an observer, at whose head $n_{a}=1.00029$, sees an apparent wet spot at $\theta_{i} \geq 88.7^{\circ}$ down the road, find the index of the air immediately above the road.

Show that every well-ordered set has the least upper bound property.