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Two ships, A and B, leave a port at 11:00. A travels on a bearing of 080° at a speed of 25km/h. B travels on a bearing of 152° at a speed of 20km/h. a) Work out the distance between A and B at 14:00 b) Work out the bearing of B from A at 14:00

Ship A is 50km from point P on a bearing of 258° Ship B is 44km from point P on a bearing of 312° 1. Calculate the distance between A & B 2. Calculate the bearing of A from B

37 saints from Bhuj mandir descending upon my home village of Surajpur to play raas in honour of my wedding in 2016. We have always housed Bhuj santo when they come to my city, in favour, they came to my thakarthali.

Mixture Problem with Equal Inflow & Outflow

Prove the Identity. 1 tanh x/ 1 - tanh x=e^2x

Tangent Function Simulation

You are standing on the bank of a river that is 100m wide & see someone needing help 300m up the opposite shore. You can swim at 3m/s & run at 5m/s & you want to get to the person as quickly as possible. To what point on the opposite shore should you swim, before running the rest of the way?

IB HL Math Final Exam Question

We want to construct a cylindrical can with a bottom but no top that will have a volume of 30 cm3. Determine the dimensions of the can that will minimize the amount of material needed to construct the can.

We have a piece of cardboard that is 14 inches by 10 inches and we are going to cut out the corners and fold up the sides to form a box. Determine the height of the box and calculate the box’s maximum volume.

A printer needs to make a poster that will have a total area of 200𝑖𝑛2 and will have 1 inch margins on the sides, a 2 inch margin on the top and a 1.5 inch margin on the bottom. What dimensions will give the largest printed area?

Expand and simplify.

Consider the matrix. Find all possible values of k for which the matrix is singular. 2010 Final Exam Paper Question.

Flowers at a florist are stored in vases which are in the shape of hollow inverted right circular cone with height 72 cm and radius 18 cm. One such vase is initially empty and placed, with its axis vertical, under a tap where the water is flowing into the vase at the constant rate of 6𝜋 𝑐𝑚3/𝑠. Determine the rate at which the height is rising 12.5 minutes after the vase was placed under the tap.

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