JEFFERSON MATH PROJECT REGENTS BY CHAPTER - JMap
JEFFERSON MATH PROJECT REGENTS BY CHAPTER - JMap
JEFFERSON MATH PROJECT REGENTS BY CHAPTER - JMap
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Math A & B Regents Exam Questions by Prentice Hall Chapter - Geometry Page 28<br />
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197. Mr. Gonzalez owns a triangular plot of land BCD<br />
with DB = 25 yards and BC = 16 yards. He<br />
wishes to purchase the adjacent plot of land in<br />
the shape of right triangle ABD, as shown in the<br />
accompanying diagram, with AD = 15 yards. If<br />
the purchase is made, what will be the total<br />
number of square yards in the area of his plot of<br />
land, ∆ACD?<br />
200. On the accompanying grid, draw and label<br />
quadrilateral ABCD with points A(1,2), B(6,1),<br />
C(7,6), and D(3,7). On the same set of axes,<br />
plot and label quadrilateral A’B’C’D’, the<br />
reflection of quadrilateral ABCD in the y-axis.<br />
Determine the area, in square units, of<br />
quadrilateral A’B’C’D’.<br />
198. The plan of a parcel of land is represented by<br />
trapezoid ABCD in the accompanying diagram.<br />
If the area of ∆ABE is 600 square feet, find the<br />
minimum number of feet of fence needed to<br />
completely enclose the entire parcel of land,<br />
ABCD.<br />
GEOMETRY <strong>CHAPTER</strong> 5-4<br />
201. A garden in the shape of an equilateral triangle<br />
has sides whose lengths are 10 meters. What is<br />
the area of the garden?<br />
[A] 25<br />
2<br />
m [B] 50<br />
2<br />
m<br />
199. The plot of land illustrated in the accompanying<br />
diagram has a perimeter of 34 yards. Find the<br />
length, in yards, of each side of the figure. Could<br />
these measures actually represent the measures<br />
of the sides of a triangle? Explain your answer.<br />
[C] 25 3<br />
2<br />
m [D] 50 3<br />
2<br />
m<br />
GEOMETRY <strong>CHAPTER</strong> 5-6<br />
202. A picnic table in the shape of a regular octagon is<br />
shown in the accompanying diagram. If the<br />
length of AE is 6 feet, find the length of one side<br />
of the table to the nearest tenth of a foot, and<br />
find the area of the table's surface to the nearest<br />
tenth of a square foot.