Type - JMap
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Type - JMap
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Math B Regents Exam Questions by <strong>Type</strong> - Multiple Choice Page 26<br />
www.jmap.org<br />
217. Which transformation is an example of an<br />
opposite isometry?<br />
[A] (x,y) → (y,-x) [B] (x,y) → (3x,3y)<br />
[C] (x,y) → (x + 3,y - 6)<br />
[D] (x,y) → (y,x)<br />
218. On a standardized test, a score of 86 falls<br />
exactly 1.5 standard deviations below the<br />
mean. If the standard deviation for the test is<br />
2, what is the mean score for this test?<br />
[A] 84 [B] 84.5 [C] 89 [D] 87.5<br />
219. The center of a circle represented by the<br />
2 2<br />
equation ( x− 2) + ( y+ 3)<br />
= 100 is located<br />
in Quadrant<br />
[A] IV [B] I [C] III [D] II<br />
220. What is the solution set of the equation<br />
9x+ 10 = x<br />
[A] {9} [B] {10}<br />
[C] {-1} [D] {10, -1}<br />
221. The graph of f(x) is shown in the<br />
accompanying diagram.<br />
Which graph represents f ( x ) ?<br />
r r<br />
[A]<br />
[C]<br />
[B]<br />
[D]<br />
x−axis<br />
y−axis<br />
2<br />
222. The roots of the equation ax + 4x<br />
= − 2 are<br />
real, rational, and equal when a has a value of<br />
[A] 1 [B] 3 [C] 4 [D] 2<br />
223. Kimi wants to determine the radius of a<br />
circular pool without getting wet. She is<br />
located at point K, which is 4 feet from the<br />
pool and 12 feet from the point of tangency,<br />
as shown in the accompanying diagram.<br />
What is the radius of the pool?<br />
[A] 16 ft<br />
[B] 32 ft<br />
[C] 20 ft<br />
[D] 4 10 ft<br />
224. In ΔABC, a = 19, c = 10, and m∠A = 111.<br />
Which statement can be used to find the value<br />
of ∠C ?<br />
10sin<br />
69°<br />
[A] sin C =<br />
19<br />
19 sin69°<br />
[B] sin C =<br />
10<br />
[C] sin C = 10<br />
19<br />
10sin<br />
21°<br />
[D] sin C =<br />
19<br />
225. Which statement must be true if a parabola<br />
represented by the equation y = ax 2 + bx+<br />
c<br />
does not intersect the x-axis?<br />
[A] b<br />
2<br />
− 4ac=<br />
0<br />
2<br />
2<br />
[B] b − 4ac> 0, and b − 4acis not a perfect<br />
square.<br />
[C] b<br />
2<br />
− 4ac<<br />
0<br />
2<br />
2<br />
[D] b − 4ac> 0, and b − 4acis a perfect<br />
square.