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Two hours were allowed for writing the answers to each set, except Spelling and Definitions. The papers were designated by numbers, the corresponding names being held by the Chairman, and unknown to the examiners of the papers. Each answer of applicants was carefully examined and credited according to its merits, and the results transferred to a tabular statement. The work was completed June tenth. State Educational Diplomas were issued to those whose papers were credited higher than seventy-five per cent, and who had been engaged in teaching at least three years. Certificates of the First Grade were granted to those who had passed higher than sixty-five per cent; of the Second Grade, fifty per cent; and the Third Grade, forty per cent.

STATE EDUCATIONAL DIPLOMAS.

(Valid for Six Years.)

T. C. BARKER, San Francisco.
STEPHEN G. NYE, Centreville.
BERNARD MARKS, San Francisco.
T. W. J. HOLBROOK, San Francisco.

JOSEPH W. JOSSELYN, San Leandro.
THOMAS EWING, Cacheville.
WILLIAM K. ROWELL, Brooklyn.

CYRUS C. CUMMINGS, Vacaville.

EDWARD P. BATCHELOR, San Francisco.

CERTIFICATES OF THE FIRST GRADE.

(Valid for Four Years.)

WILLIAM R. BRADSHAW, Nicolaus.

AZRO L. MANN, Marysville.

MISS H. C. BELCHER, Marysville. ROBERT DESTY, Shasta.

MISS MARY C. BURLINGAME, Duroc. Miss MARY A. CASEBOLT, San Francisco. MISS FRANCES LYNCH, San Francisco.

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MISS ALMIRA SWEETLAND, Petalu- Miss MARY A. SALISBURY, Mountain

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TRUMAN F. BACON, San Francisco State Normal School.

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APPENDIX.

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Ninety-five Teachers registered themselves for examination; several withdrew, and others were compelled to leave the city before the close of the examination, so that only seventy-four completed their papers. Of this number thirty-one were rejected. Undoubtedly some who failed to receive certificates would pass an examination conducted orally; but the papers of most furnish conclusive evidence of a very low grade of attainments. Many of the papers of those who have received certificates give evidence of progressive scholarship and skill in teaching. It is to be hoped that some who failed this year will try it again next, and win a certificate of the very highest grade.

FIRST GRADE CERTIFICATES.

QUESTIONS ON ARITHMETIC.

[Write the operation of each question, and place the answer both after the work and opposite the number of the question on the printed sheet. First ten questions, value five credits each; remaining five, ten credits each.]

1. Change to a decimal, multiply by four thousandths, divide the product by five millionths, and add five hundreths.

2. Find the sum, difference, product, and quotient, of and 2.

3. Reduce to a common denominator 1, 9, 71, §.

4. What decimal part of £1 is 9s. 2d. 1.12 far.?

5. Find the Greatest Common Divisor and Least Common Multiple of 18, 24, 30, 36.

6 A merchant sold sugar at eight cents a pound, and gained ten per cent; what per cent would he have gained had be sold it at nine cents a pound?

7. Divide £53 17s. by 8, multiply the quotient by 3, subtract 25s., and add the remainder to $4 75.

8. How is the United States standard unit measure of extension determined?

9. What is the bank discount on $200 for 60 days, at 13 per cent per month?

10. What is the interest on a promissory note of $450, from January 3d, 1863, to May 7th, 1863, at 2 per cent per month, payable monthly?

11. Write, on a separate slip of paper, a promissory note, drawn by John Doe, in favor of Richard Roe, for $500, payable on demand, with interest at ten per cent per annum, dated January 12th, 1861. Write on this note, in due form, the following indorsements:

June 5th, 1862.
May 4th, 1863.

Received $150.
Received $200.

What is due on this note, May 9th, 1863?

12. In a geometrical progression, the first term is 64, the ratio ; what is the tenth term?

13. What is the diagonal of a square equal in area to a circle 100 feet in diameter.

14. What is the cube root of 67917312?

15. If 12 men, by working 9 hours a day during 5 days of the week, can in 9 weeks dig a ditch 525 feet long, 6 feet wide, 4 feet deep, how many weeks would it take 9 men, working ten hours a day during 6 days of the week, to dig a ditch 450 feet long, 34 feet wide, and 24 feet deep?

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QUESTIONS ON HISTORY OF UNITED STATES.

[Ten questions; value, five credits each.]

1. How is the President of the United States chosen? How are United States Senators elected, and for what time? How are members of the House of Representatives elected, and what is the basis of representation?

2. When was the Constitution of the United States adopted? what cause led to its adoption? who framed it? and who presided over the convention?

3. What was the Missouri Compromise? the Tariff Compromise of 1833? the Compromise of 1850?

4. What causes led to the secession of the Rebel States, and who were the leading men in that movement?

5. What was the most important battle of the War of 1812? when and where was it fought, and what were the results gained by it?

6. Give some account of the naval exploits of the frigate "Constitution," and of the iron-clad " Monitor."

7. What connection had Robert Morris, Thomas Jefferson, and Benjamin Franklin, with American history? 8. Who was Daniel Webster? Henry Clay? John C. Calhoun? James Buchanan?

9. Name the principal battles of the Great Rebellion. 10. What discoveries were made by the Cabots? What settlements were made by the French and Spaniards in the present limits of the United States?

QUESTIONS ON PHYSIOLOGY.

[Ten questions; value, five credits each.]

1. What are the principal bones of the head, and of the upextremities?

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2. Explain the general structure of the vertebræ and ribs. 3. What is the office of the lacteals? of the liver? of the gastric juice?

4. Describe the circulation of the blood through the heart and lungs.

5. What is the office of the skin?

6. Name the lenses, humours, and coats of the eye.

7. Name the principal organs of digestion.

8. Explain the change which the blood undergoes in the lungs.

9. What are the divisions of the brain, and their respective offices, and into what classes are the nerves divided? 10 State briefly some of the laws of health regarding the brain and nervous system.

QUESTIONS ON GRAMMAR.

[In writing the synopses of verbs, and in giving the principal parts, arrange in perpendicular columns. In parsing, write out in full, and give the rule. Ten questions; value, ten credits each.]

1. Give a synopsis of the verb "write," in the indicative mode, passive voice, declarative form, third person, singular number; and a synopsis of the verb "run," in the indicative and potential modes, interrogative form, first person, singular number.

2. Give the principal parts of the following verbs: dive, strive, weave, build, lie, lay, hew, burst, set, sit, swim, eat, drink.

3. Write the possessive plural of child, woman, it, who, thou, ox.

4. Write a sentence containing the word "that" used as a relative, as an adjective, and as a conjunction; and state when the relative "that" is used in preference to "who" or "which."

5. Parse each word in the following sentence: "Teach me what is right."

6. Analyze the following sentence: "Education is the only interest worthy the deep controlling anxiety of a truly thoughtful man."

7. Mention the principal rules for the use of the comma in punctuation.

8. Correct the following: "Your brother came right straight into the room and said to my sister and I whom were setting there I am tired and must lay down to rest me and when he was laying down we tryed to lie a veil over his face to cover it up out of sight."

9. What is an elementary sound? a letter? a word? a phrase? a clause? a simple sentence? a compound sentence? a paragraph?

10. Construct sentences in which a word, a phrase, and a clause, shall be used as the subject of a verb.

QUESTIONS IN ALGEBRA.

[Write out the operations in full, and write the answers both after the operation and on the printed questions opposite the number of each question. First ten questions, five credits each; remaining five, ten credits each.]

1. Multiply 10cm-n+1, by 6x2m+5n-6

2. Factor a2+20a+75.

3. Raise (a+b) to the 10th power by the Binomial Formula. 4. Divide the number 100 into two such parts that their product may be equal to the difference of their squares.

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