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- 11:56, 7 June 2016 (diff | hist) . . (+383) . . N 1953 AHSME Problems/Problem 5 (Created page with "==Problem 5== If <math>\log_6 x=2.5</math>, the value of <math>x</math> is: <math>\textbf{(A)}\ 90 \qquad \textbf{(B)}\ 36 \qquad \textbf{(C)}\ 36\sqrt{6} \qquad \textbf{(D...")
- 11:53, 7 June 2016 (diff | hist) . . (+565) . . N 1954 AHSME Problems/Problem 40 (Created page with "== Problem 40== If <math>\left (a+\frac{1}{a} \right )^2=3</math>, then <math>a^3+\frac{1}{a^3}</math> equals: <math> \textbf{(A)}\ \frac{10\sqrt{3}}{3}\qquad\textbf{(B)}\ ...")
- 11:51, 7 June 2016 (diff | hist) . . (+300) . . N 1954 AHSME Problems/Problem 41 (Created page with "== Problem 41== The sum of all the roots of <math>4x^3-8x^2-63x-9=0</math> is: <math>\textbf{(A)}\ 8 \qquad \textbf{(B)}\ 2 \qquad \textbf{(C)}\ -8 \qquad \textbf{(D)}\ -2 ...")
- 14:49, 6 June 2016 (diff | hist) . . (+474) . . N 1954 AHSME Problems/Problem 25 (Created page with "== Problem 25== The two roots of the equation <math>a(b-c)x^2+b(c-a)x+c(a-b)=0</math> are <math>1</math> and: <math> \textbf{(A)}\ \frac{b(c-a)}{a(b-c)}\qquad\textbf{(B)}\ ...")
- 14:48, 6 June 2016 (diff | hist) . . (-147) . . 1954 AHSME Problems (→Solution)
- 14:48, 6 June 2016 (diff | hist) . . (+102) . . 1954 AHSME Problems (→Problem 25)
- 14:35, 6 June 2016 (diff | hist) . . (+26) . . 1954 AHSME Problems/Problem 19 (→Solution)
- 14:35, 6 June 2016 (diff | hist) . . (+925) . . N 1954 AHSME Problems/Problem 19 (Created page with "== Problem 19== If the three points of contact of a circle inscribed in a triangle are joined, the angles of the resulting triangle: <math> \textbf{(A)}\ \text{are always e...")
- 14:26, 6 June 2016 (diff | hist) . . (-34) . . 1954 AHSME Problems/Problem 13 (→Solution)
- 14:20, 6 June 2016 (diff | hist) . . (+382) . . N 1954 AHSME Problems/Problem 13 (Created page with "== Problem 13== A quadrilateral is inscribed in a circle. If angles are inscribed in the four arcs cut off by the sides of the quadrilateral, their sum will be: <math>\tex...")
- 14:18, 6 June 2016 (diff | hist) . . (+321) . . N 1954 AHSME Problems/Problem 10 (Created page with "== Problem 10== The sum of the numerical coefficients in the expansion of the binomial <math>(a+b)^6</math> is: <math>\textbf{(A)}\ 32 \qquad \textbf{(B)}\ 16 \qquad \textb...")
- 14:05, 6 June 2016 (diff | hist) . . (+577) . . N 1954 AHSME Problems/Problem 8 (Created page with "== Problem 8== The base of a triangle is twice as long as a side of a square and their areas are the same. Then the ratio of the altitude of the triangle to the side of the ...")
- 13:48, 6 June 2016 (diff | hist) . . (+479) . . N 1954 AHSME Problems/Problem 7 (Created page with "== Problem 7== A housewife saved <math>\textdollar{2.50}</math> in buying a dress on sale. If she spent <math>\textdollar{25}</math> for the dress, she saved about: <math>\...")
- 13:45, 6 June 2016 (diff | hist) . . (+662) . . N 1954 AHSME Problems/Problem 6 (Created page with "== Problem 6== The value of <math>\frac{1}{16}a^0+\left (\frac{1}{16a} \right )^0- \left (64^{-\frac{1}{2}} \right )- (-32)^{-\frac{4}{5}}</math> is: <math>\textbf{(A)}\ 1 ...")
- 13:39, 6 June 2016 (diff | hist) . . (-8) . . 1954 AHSME Problems/Problem 4 (→Solution)
- 13:38, 6 June 2016 (diff | hist) . . (-6) . . 1954 AHSME Problems/Problem 4 (→Solution)
- 13:38, 6 June 2016 (diff | hist) . . (+14) . . 1954 AHSME Problems/Problem 4 (→Solution)
- 13:37, 6 June 2016 (diff | hist) . . (+524) . . N 1954 AHSME Problems/Problem 4 (Created page with "== Problem 4== If the Highest Common Divisor of <math>6432</math> and <math>132</math> is diminished by <math>8</math>, it will equal: <math>\textbf{(A)}\ -6 \qquad \textbf...")
- 13:35, 6 June 2016 (diff | hist) . . (+552) . . N 1954 AHSME Problems/Problem 3 (Created page with "== Problem 3== If <math>x</math> varies as the cube of <math>y</math>, and <math>y</math> varies as the fifth root of <math>z</math>, then <math>x</math> varies as the nth po...")
- 13:33, 6 June 2016 (diff | hist) . . (+376) . . N 1954 AHSME Problems/Problem 1 (Created page with "== Problem 1== The square of <math>5-\sqrt{y^2-25}</math> is: <math>\textbf{(A)}\ y^2-5\sqrt{y^2-25} \qquad \textbf{(B)}\ -y^2 \qquad \textbf{(C)}\ y^2 \\ \textbf{(D)}\ (5-...")
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