Recognizing Complete Subjects and Predicates. For each of the following sentences, underline the subject once and the verb twice. Then draw a vertical line between the complete subject and the complete predicate. He described the accident in detail.

Give answers, with reasons. Show your work detail. Find a Fourier series from which you can conclude that 1-1/3+1/5-1/7+-...=π/4.

Give one detail that shows that Pecos was an extremely good horse. What does the writer imply when be says that he "had used him hard and well"? Why do you suppose Momaday sold the horse?

Write the letter for the word that best completes given sentence.

Raul's .......attention to detail helped him become a top-notch architect.

a. incumbent

b. accountable

c. assiduous

d. default

Write a for loop that displays the following set of numbers:

0, 10, 20, 30, 40, 50 . . . 1000

What is the main idea of the fourth paragraph? Highlight a supporting detail and explain how it relates to the main idea? Do you think the structure of this paragraph helps to express the main idea in a convincing and engaging way?

Solve the initial value problem. State which rule you are using. Show each step of your calculation in detail. (x²D²-3xD+3l)y=3 ln x-4, y(1)=0, y'(1)=1; y_p=ln x

Solve the initial value problem. State which rule you are using. Show each step of your calculation in detail. (D²+2D+10l)y=17 sin x-37 sin 3x, y(0)=6.6, y'(0)=-2.2

Refer to the detail for part (C) and answer the following questions.

a. What surface in the top view represents line $(\mathbb{K}$ ?

b. What surface in the top view represents line (I)?

Support Inferences With Details Read the text following the subheading "Committees of Correspondence." Give a detail from the text to support the follow - ing inference: The colonists believed that the strength of unity would help them.

Consider the function $y=\frac{x^{2}+3 x-2}{x+4}.$ Describe how to graph the function in as much detail as it would take for another person to sketch the graph from your description.

Express as a double integral, the area contained by one loop of the curve $r=2 \cos 3 \theta$, and evaluate the integral.

The Sun creates energy by the fusion of hydrogen into helium. Describe in detail (identifying reactions and their energy yields) how this energy can be created. How long do you think that the Sun could continue to produce energy in this way?

Each detail in "Southbound on the Freeway" is a clue to the riddle. What is the "tourist" looking at? See if you can identify all the clues by completing these "equations": guts $=$; tapes $=; 5$-eyed one $=;$ feet $=$; eyes $=$