Now,Arun Sharma has some misprints so you can never be sure if the answer is correct or not.Just the basics are important.If your approach is right,then answer should not be a problem :)
thanks a TON shashank bro n oder people as well..
.but bro how did u calculate the power of so many natural no. so smoothly???i mean did u use d normal approach,i.e d division method in which v go on dividing the no. by d divisor n square of d divisor etc,n add on...or dere is sum trick???plzzz lemme know bro....thanks 😃
Ams employs 8 professors on their staff. Their respective probability of remaining in employment for 10 years are 0.2,0.3,0.4,0.5,0.6,0.7,0.8,0.9 .The probability that after 10 years atleast 6 of them still work in Ams is ???
Now,Arun Sharma has some misprints so you can never be sure if the answer is correct or not.Just the basics are important.If your approach is right,then answer should not be a problem :)
Boss how did you expand 70! or say any factorial of a number??
.but bro how did u calculate the power of so many natural no. so smoothly???i mean did u use d normal approach,i.e d division method in which v go on dividing the no. by d divisor n square of d divisor etc,n add on...or dere is sum trick???plzzz lemme know bro....thanks :-)
s'squre Says
Boss how did you expand 70! or say any factorial of a number??
Err,just the age old trick of summing up the divisors while dividing continuously by a prime number.
What sort of a question is this? The answer would be 36/1000 = 0.036. Don't know how or why you couldn't solve this, or maybe you haven't posted the entire thing.
I have few doubts in questions of Geometry and Mensuration section of Arun sharma Quantitative aptitude. I am mentioning questions below:
1 Find the area of the triangle inscribed in a circle circumscribed by a square made by a joining the mid points of the adjacent sides of a square of side a. Options : a 3a^2/16 b.3sqrt(3)a^2/16 c 3a^2(pie -12)/4 d 3sqrt(3)a^2/32 e none of these.
2 The section of a solid right circular cone by a plane containing vertex and perpendicular to base is an equilateral triangle of side 12 cm.Find the volume of the cone. Options: a.72cc b.144cc c.72sqrt(2) pie cc d 72sqrt(3) pie cc e 80Pie cc
Please explain approach of doing these type of questions.
I have few doubts in questions of Geometry and Mensuration section of Arun sharma Quantitative aptitude. I am mentioning questions below:
1 Find the area of the triangle inscribed in a circle circumscribed by a square made by a joining the mid points of the adjacent sides of a square of side a. Options : a 3a^2/16 b.3sqrt(3)a^2/16 c 3a^2(pie -12)/4 d 3sqrt(3)a^2/32 e none of these.
I think some part is missing about the innermost triangle.It has to be an equilateral triangle for the options to fit.Else,we can draw a triangle of any area inside the circle :)
So,considering it to be an equilateral triangle,
The side of outermost square is a
Side of inner square is a/sqrt(2)
radius of circle is a/
Height of the equilateral triangle is 3a/ as the centroid divides the altitude in the ratio of 2:1.The centroid in this case is the center of the circumcircle.
So,side of the equilateral triangle is 2/sqrt(3)*3a/
So,area is 3*sqrt(3)*a^2/32
So,option (D)
2 The section of a solid right circular cone by a plane containing vertex and perpendicular to base is an equilateral triangle of side 12 cm.Find the volume of the cone. Options: a.72cc b.144cc c.72sqrt(2) pie cc d 72sqrt(3) pie cc e 80Pie cc
The diameter of the base is 12 cm and the height comes out to be sqrt(3)*0.5*12 which is the altitude of the triangle.
I think some part is missing about the innermost triangle.It has to be an equilateral triangle for the options to fit.Else,we can draw a triangle of any area inside the circle :)
So,considering it to be an equilateral triangle,
The side of outermost square is a
Side of inner square is a/sqrt(2)
radius of circle is a/
Height of the equilateral triangle is 3a/ as the centroid divides the altitude in the ratio of 2:1.The centroid in this case is the center of the circumcircle.
So,side of the equilateral triangle is 2/sqrt(3)*3a/
So,area is 3*sqrt(3)*a^2/32
So,option (D)
The diameter of the base is 12 cm and the height comes out to be sqrt(3)*0.5*12 which is the altitude of the triangle.
if the roots of the equation (a^2+b^2)x^2-2(ac+bd)x+(c^2+d^2)=0 are equal then which of the following is true? a.ab=cd b.ad=bc c.ad=sqrtbc d.ab=sqrtcd abc=sqrtd 2.find the value of expression (sqrtx+(sqrtx+(sqrtx.....+))) a.1/2[2sqrt(2x-1)+1 b.1/2[sqrt(4x+1)+1 c.1/2[2sqrt(2x-1)-1 d.1/2[sqrt(4x-1)-1 e.none of these