Answer: 2420 Feet: 1100 ft / 1 sec = x ft / (11/5) sec Then x = 2420
Saturday, 3 January 2015
Sound of a Striking Axe
Answer: 2420 Feet: 1100 ft / 1 sec = x ft / (11/5) sec Then x = 2420
Simpson’s Rule
To what use is Simpson’s rule put?
Answer: Approximating an area: Simpson’s rule is put to use when the area is divided into any even number of paralle! Strips of equal breadth.
One Word Answer:
Can you tell in one word the name of the following suffix?
‘The medians of a triangle have this point in common’.
Answer: Centroid:
The three times from a vertex to the mid-point of the opposite side (medians) of a triangle pass through a common point called the Centroid of the triangle. The term is derived from ‘centre ‘and ‘Oid’ the centre of gravity of a triangular lamina is at this point.
Algebraic Language
Can you change the following
statement into algebraic language?
‘A certain number is equal to
twice another number diminished by 5’.
Answer: p = 2q – 5
Throwing the Dice
We have two dice one red and one
black. In how, many different ways can they be thrown?
Answer: 36: The first die may fall in six different ways. With each
of these ways there are 6 possibilities for the second die.
Thursday, 1 January 2015
Climbing problem of Creepers
Two creepers, one jasmine and the
other rose, are both climbing up and round a cylindrical tree trunk. The
jasmine twists clockwise and the rose anticlockwise, and they both start at the
same point on the ground. Before they reach the first branch on the tree the
jasmine has made 5 complete twists and the rose 3 twists. Not counting the
bottom and the top, how many times do they cross?
Answer:
Seven: The best way to find the solution to this problem is
to make a practical experiment.
Make a vertical cut in the tree
trunk and peel off the trunk to form a long rectangle. Across the rectangle
draw 5 parallel lines to represent the jasmine and another parallel line for
the rose. Then you will be able to see the seven crossing positions.
Name the Circle
Can you name the circle which is
implied by ‘The circle which touches all sides of a polygon’?
Answer: Inscribed: In a polygon when each side is tangential to a
circle, the circle is said to be inscribed in a polygon.
The inscribed circle is obtained
by bisecting the angles of the triangle, where the bisectors pass through a
common point which is the centre of the inscribed circle.
Subscribe to:
Posts (Atom)