There are a lot of hilarious **math problems** that require immediate solution on the students part. However, it is not always so easy to find **math answers** to numerous math questions. Sometimes it takes hours of tedious work to make out the solution to the math problem in question. However, you can significantly reduce the amount of time spent on these endless efforts and work out math answers much quicker. Post your question here and our **math experts** will gladly provide math answers in the quickest way possible.

### Ask Your question

### Search & Filtering

Superior Construction Pte Ltd is a successful company dealing with many major projects in Singapore. Recently, it has submitted its biddings for two major Government projects. Project A worth about $120 million and the company believes it has 40% chance of securing the project. Project B worth $1.8 billion and has 30% chance the company will secure the project. Both projects are independent of each other. What is the probability that the company will secure Project A or B but not both?

Observe a one-day cricket match to be held in the year 2016. Prepare a project report indicating the performance and comparision with respect to the following ponits: (i) Range of the individual scores of the players. (ii) Compute team wise mean deviation score. (iii) Prepare teamwise grouped frequency distribution tables, showing the number of overs as class intervals and corresponding scores as frequencies. (iv) Represent the above requency distribution table (Part iii) with the help of histogrames.

A and B are equally good tennis players. Which of the following two events is more probable? (i) A beats B exactly in 3 games out of 4. (ii) A beats B exactly in 5 games out of 8

Find the area of an equilateral triangle inscribed in the circle x2+y2 - 6x + 2y – 15 = 0.

A person standing at the crossing at two straight paths represented by the equations 2x-3y-4 = 0 and 3x-4y-5 = 0, wants to reach a path represented by 6x-7y+8 = 0 in least time. Find the equations of path he should follow.

Two cyclists start together in the same direction from the same place. The first goes with uniform speed of 10km per hour. The second goes at a speed of 8 km per hour in the first hour and increases the speed ½ km each succeeding hour. After how many hours the second cyclist overtake the first if both go non-stop?

Two boats leave the same bank of sea at the same time. One goes 12km per hour in the direction N550E and other goes 16km per hour in the direction S650E. Find the distance between the boats at the end of two hours.

true/false?justify.

If lim n→∞ (u)subscript n =0, then the series (∞)∑(n=1) (u)subscipt n is convergent.

If lim n→∞ (u)subscript n =0, then the series (∞)∑(n=1) (u)subscipt n is convergent.

true/false? justify.

The function f defined by f(x) =|x −(5/2)| ,x∈R has a local maxima of x=5/2

The function f defined by f(x) =|x −(5/2)| ,x∈R has a local maxima of x=5/2

Show that the function f defined on R by

f(x)={3x^(2) cos(1)/(2x), when x≠0 ; 0, when x=0

is derivable on R but f ′ is not continuous at x=0

f(x)={3x^(2) cos(1)/(2x), when x≠0 ; 0, when x=0

is derivable on R but f ′ is not continuous at x=0