In 1952 , I was as old as the number formed by the last two digit of my birth year. When I mentioned this interesting coincidence to my grandfather ,he surprised me by saying same applied to him also.The difference in our ages is -A.50B.40C.60D.None of these
In 1952 , I was as old as the number formed by the last two digit of my birth year. When I mentioned this interesting coincidence to my grandfather ,he surprised me by saying same applied to him also.The difference in our ages is -A.50B.40C.60D.None of these
In 1952 , I was as old as the number formed by the last two digit of my birth year. When I mentioned this interesting coincidence to my grandfather ,he surprised me by saying same applied to him also.The difference in our ages is -A.50B.40C.60D.None of these
A number when divided by 5 gives a number which is 8 more than the remainder obtained on dividing the same number by 34.such a least possible number is:
A number when divided by 5 gives a number which is 8 more than the remainder obtained on dividing the same number by 34.such a least possible number is:(A) 175(b) 75(c) 680(d) does not exist
N = 5a and N = 34*b + a - 8
So,75 satisfies both of em,though the stmts were very confusing;)
A number when divided by 5 gives a number which is 8 more than the remainder obtained on dividing the same number by 34.such a least possible number is:(A) 175(b) 75(c) 680(d) does not exist
ABC is an acute triangle with ∠BCA=35∘. Denote the circumcenter of ABC as O and the orthocenter of ABC as H. If AO=AH, what is the value of ∠ABC(in degrees)?
Details and assumptions
The circumcenter of a triangle is the center of a circle which passes through all three vertices of a triangle. The orthocenter of a triangle is the intersection of the 3 altitudes (perpendicular from vertices to opposite side).You may choose to read the blog post on the extended sine rule.
It might be with my English interpretation thenOne from my side:In the triangle ABC,Angle c=30.O is the center.if AM:MB=(3)^1/2:1.find the radius of the circle given that BC=10.
A woman is walking down a downward-moving escalator and steps down 10 steps to reach the bottom. Just as she reaches the bottom of the escalator, a sale commences on the floor above. She runs back up the downward moving escalator at a speed five times that which she walked down. She covers 25 steps in reaching the top. How many steps are visible on the escalator when it is switched off?