Draw two lines under the verb in parentheses that agrees with the subject.

There (lies, lie) Julia's prize rosebush.

Underline the form of the verb that agrees with the subject.
Anyone who (excavates, excavate) a dinosaur has many stories to tell.

Consider the function $f(x, y)=x y+x+y+100$ subject to the constraint $x y=4$. Solve the system in part (a) to verify that $(x, y)=(-2,-2)$ and $(x, y)=(2,2)$ are solutions.

In the following sentence, circle the subject of the underlined verb. Then, if the verb does not agree in number with its subject, write the correct form of the verb above the incorrect form. If the verb is already correct, write C above it.

Has Julie told everyone what time the movie $\underline{\text{begins}}$?

Write the verb form that agrees with the subject in the sentence.

Most of his fiction (seem, seems) more brooding and serious.

What subject pronouns would you use to talk about these people? Felipe y yo

If you were the subject of the flyer given, how would you feel? How might you respond to it ?

Draw two lines under the verb in parentheses that agrees with the subject.

Here (begins, begin) a fascinating story.

In each of the following sentences, underline the verb or helping verb in parentheses that agrees with its subject.

They (is, are) trying to save these ballads.

Decide whether the words in each of the following pairs are antonyms or synonyms. Then, explain your reasoning.

subject to, prone

In each of the following sentences, underline the parts of the compound subject. Alfalfa or soybeans will grow in those fields next year.

In each of the following sentences, underline the parts of the compound subject. The radius of this circle and the height of that rectangle should be equal.

Write $U$ beside each sentence that has you as its understood subject. Write $I$ beside each sentence that is in inverted order. If the sentence is in inverted order, draw one line under the subject and two lines under each simple predicate.

There lived a man in an old cottage out on the headland.

Find the maximum and minimum values of

$$x ^ { 2 } + y ^ { 2 }$$

subject to the constraint

$$x ^ { 2 } - 2 x + y ^ { 2 } - 4 y = 0.$$