Difference between revisions of "1993 AHSME Problems"

Revision as of 13:55, 5 July 2013

Problem 1

For integers $a, b$ and $c$ , define $\boxed{a,b,c}$ to mean $a^b-b^c+c^a$ . Then $\boxed{1,-1,2}$ equals

$\text{(A)} \ -4 \qquad \text{(B)} \ -2 \qquad \text{(C)} \ 0 \qquad \text{(D)} \ 2 \qquad \text{(E)} \ 4$

Problem 2

In $\triangle ABC$ , $\angle A=55^\circ$ , $\angle C=75^\circ$ , $D$ is on side $\overline{AB}$ and $E$ is on side $\overline{BC}$ If $DB=BE$ , then $\angle BED=$

$\text{(A)}\ 50^\circ \qquad \text{(B)}\ 55^\circ \qquad \text{(C)}\ 60^\circ \qquad \text{(D)}\ 65^\circ \qquad \text{(E)}\ 70^\circ$

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Problem 3

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Problem 4

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Problem 5

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Problem 6

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Problem 7

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Problem 8

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Problem 9

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Problem 10

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Problem 11

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Problem 12

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Problem 13

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Problem 14

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Problem 15

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Problem 16

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Problem 17

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Problem 18

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Problem 19

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Problem 20

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Problem 21

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Problem 22

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Problem 23

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Problem 24

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Problem 25

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Problem 26

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Problem 27

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Problem 28

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Problem 29

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Problem 30

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 * [[AHSME Problems and Solutions]]
 * [[Mathematics competition resources]]
+{{MAA Notice}}

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Difference between revisions of "1993 AHSME Problems"

Revision as of 13:55, 5 July 2013

Contents

Problem 1

Problem 2

Problem 3

Problem 4

Problem 5

Problem 6

Problem 7

Problem 8

Problem 9

Problem 10

Problem 11

Problem 12

Problem 13

Problem 14

Problem 15

Problem 16

Problem 17

Problem 18

Problem 19

Problem 20

Problem 21

Problem 22

Problem 23

Problem 24

Problem 25

Problem 26

Problem 27

Problem 28

Problem 29

Problem 30

See also