QBM070

Q1. If (5, 1), (x, 7) and (3, - 1) are 3 consecutive vertices of a rhombus, then x =
a. 6
b. -4
c. 5
d. -3

Q2. The radii of two concentric circles are 17 cm and 10 cm. A line PQRS cuts the larger circle at P and S and the smaller circle at Q and R. If QR = 12 cm, calculate PQ.

Q3.
In the figure above, if Angle(AOB) = 40° and the length of arc AB is 4 π , what is the area of the sector AOB?
a. 4 π
b. 16 π
c. 36 π
d. 128 π
e. 324 π

Q4. A cube, one inch on a side, is sliced into two congruent halves in such a way that the slice through the middle forms a regular hexagon. What's the area of the regular hexagon?

Q5. Three planets are aligned as shown. The diameter of the smallest planet is 3000 miles and the diameter of the planet in the middle is 8000 miles. Given the other dimensions in the figure, what is the diameter of the largest planet?
a. 12,500 miles
b. 12,800 miles
c. 15,100 miles
d. 15,500 miles
e. None of these

Q6. If the sides of a triangle measure 72, 75 and 21, what is the measure of its in radius?
a. 37.5
b. 24
c. 9
d. 15

Q7. A square is divided into three congruent rectangles as shown below. Each of the three rectangles has a perimeter of 16 meters. How many meters are in the perimeter of the square?

Q8. The perimeter of an isosceles right triangle is 2a. Then its area is

Q9. AB is a diameter of a circle. C is a point in AB such that CA = 9 cm and CB = 25 cm. Find the length of the shortest chord through C.

Q10.
A circle has radius r. AB and CD are diameters that are perpendicular to each other with CM= 0.2. If MN || AB and NG || CD, how long is MG?
a. 0.8r
b. 0.4r
c. 0.2r
d. 0.r + 0.2
e. r

Q11. ABCD is a square with each side divided into three segments of length 1 unit, 8 units, and 1 unit respectively, as shown in the diagram below. What is the sum of the areas of the four shaded triangles?

Q12. In the figure given below, O is the center of the circle. If COD = 80°, find the values of x, y and z.

end

answer to Q3.

For 3600 the area is π r2

For 400 the area is (π r2)/9

For 3600 the perimeter is 2π r

For 400 the perimeter is (2π r) / 9,  which is given as 4π

=>r = 18

Area of the sector = π r2//9 = (π 182)/9 = π 18 x 9 = 162 π

 

Its tough
Any one solved question 11

Do we need to consider the corner triangular shaped or we can ignore and consider the white strip as a rectangular area?

 

Ans to Q2

Ans:- PQ=QS=9cm

use theorem(a perpendicular drawn ffrom the centre of the circle onto the chord bisects the chord) and Pythagoras theorem.

 

 

q 11

i think we should consider stripe as rectabgular area of width square root 2 and length equal to the lenght of diagonal and then proceede...please tell if somebody got something diff

q 6

ans to q is 37.5.....its a right angled triangle now proceede with the formula R=abc/4A

Q 3

YAAR the answer should b 36n of 3rd ques

ans of 9

is the answer of q 9 is 30 please correct me if m wrong

ans to 7

take length of each side x and breadth y now add all the sides of all rectangles it will give....4x+6y=48 now 6y =2x

so 6x=32 and x =8 now perimetre =32

hi!

Sol 6.

triangle is right.

inradius = A/s = 756/84 = 9

hi!

my dear Atul,

the formula of in-radius = A/s

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