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General Mathematics

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What is the gradient of line . What is the volume of this rectangular prism in cubic centimeters. Which figure from the table should Tracy use to calculate the value of her investment at the end of 2 years. Which graph best represents the salvage value of the machine over 10 years using the declining balance method of depreciation.

What is the area of ​​the shaded part of the label, to the nearest square centimeter. 23 A football club knows that after 10 years it must replace goal posts and other equipment. For 10 years, the club will invest an amount at the end of each month at 6% per annum, compounded monthly.

What equation should the club use to calculate the amount, M, it must deposit each month to have $12,000 at the end of 10 years. What is the difference in the total interest paid using the two different repayment methods, to the nearest dollar. The value is depreciated according to the declining balance method at a rate of 15% per annum.

Simple interest is charged daily at a rate of 20% per annum, including the date of purchase and the date of payment of the account.

How many different postcodes starting with a 2 are possible. ii) Peta remembers that the first two digits of a city's postcode are 2 and then 4. Using the letters A, B, C, D, E and F, put the steps in the most appropriate order for Greg to carry out his statistical study . ii) Greg conducts his statistical study.

Time spent accessing social media sites (in hours). e) The dot graph shows the number of push-ups that 13 members of a fitness class can do in one minute. i). What is the probability that a member chosen at random from the class can do more than 38 push-ups in one minute. ii). Does adding this new member to the class change the probability calculated in part (e) (i)? f) The capture-recapture technique was used to estimate a population of seals in 2012.

What was the estimated population for 2008. g) Bhawana buys pool chlorine in a new container which can hold 35 kg. 3 cups on the 1st day of each week 1 cup daily for the rest of the week. Each week her deductions are: 3. She also pays $3640 during the year as her share of household expenses.

What is the circumference of the sector to the nearest centimeter. i) Two mountain peaks are 2 cm apart on the map.

Two girls each randomly choose a scarf from the box to wear. i) Copy and fill in the probability tree diagram in your answer booklet. ii) Calculate the probability that the two selected scarves are made from 1 side. iii) Calculate the probability that the two selected scarves are made of 2 different fabrics.

What is the value of d, the length of Zhak's shadow. d) English and Maths test scores for a class were recorded and displayed in box-and-whisker graphs. i). The park brochure has a chart of the data collected on this geyser over a period of time. The graph shows the duration of one burst and the time until the next burst, determined from the end of one burst to the beginning of the next. i) Tony sees an explosion that lasts 4 minutes.

Based on the data in graph 1, what is the minimum time he can wait to wait for the next. ii) Julia saw two consecutive explosions, one hour apart. Based on the data in Chart 1, what was the longest possible duration of the first eruption. iii). What does the graph suggest about the relationship between the duration 1 of a burst and the time until the next burst.

When the machine is properly set up, nail lengths are normally distributed with a mean of 6,000 cm and a standard deviation of 0.040 cm. The machine setting should be checked if the length of two or more nails in the sample is more than 1 standard deviation from the mean. The track starts at E, passes through F, G, and H, and ends at E. The distances EH and GH are equal.

Su-Lin made contributions at the end of each month from the end of January 2000. What is the total value of her pension at the end of December 2012 after paying the December contribution. A lifeboat leaves Honiara 9°S 160°E and heads north at 30 knots to reach the ship.

A golf ball is hit from point A to point B, which is on the ground as shown. Point A is 30 meters above the ground and the horizontal distance from point A to point B is 300 m.

Point A is 30 meters above the ground and the horizontal distance from point A to point B is 300 meters. h is the height of the golf ball above the ground in meters, and d is the horizontal distance of the golf ball from point A in meters. What is the height of the ball above the ground if it still has to travel a horizontal distance of 50 meters to touch the ground at point B. iv).

The graph of this equation is drawn below. i) What is the maximum height the ball reaches above the ground. 2 Find all values ​​of d that are not suitable for use with this model, and. explain why these values ​​are not appropriate. In 2010, the city of Thagoras modeled the predicted population of the city using the equation.

Projected population if the policy had not been implemented Projected population with the policy implemented.

Predicted population if the policy had not been introduced Predicted population with the policy in place. I). Use the graph to find the predicted population of Thagoras in 2030 if the population policy had NOT been introduced. Write the number of this booklet and the total number of booklets you have used for this question (eg: 1 of 3.

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