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Aditya Singla

Aditya S.

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On its takeoff roll, the airplane starts from rest and accelerates according to $a=a_{0}-k v^{2},$ where $a_{0}$ is the constant acceleration resulting from the engine thrust and $-k v^{2}$ is the acceleration due to aerodynamic drag. If $a_{0}=2 \mathrm{m} / \mathrm{s}^{2}, k=0.00004 \mathrm{m}^{-1}$
and $v$ is in meters per second, determine the design length of runway required for the airplane to reach the takeoff speed of $250 \mathrm{km} / \mathrm{h}$ if the drag term is $(a)$ excluded and
(b) included

On its takeoff roll, the airplane starts from rest and accelerates according to $a=a_{0}-k v^{2},$ where $a_{0}$ is the constant acceleration resulting from the engine thrust and $-k v^{2}$ is the acceleration due to aerodynamic drag. If $a_{0}=2 \mathrm{m} / \mathrm{s}^{2}, k=0.00004 \mathrm{m}^{-1}$ and $v$ is in meters per second, determine the design length of runway required for the airplane to reach the takeoff speed of $250 \mathrm{km} / \mathrm{h}$ if the drag term is $(a)$ excluded and (b) included

Engineering Mechanics: Dynamics

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Daniel Carr verified

Numerade educator

b How many more years will it take for the amount of radioactive material to reduce to 0.2 g? 6 Each year, Maria's salary is increased by 2.3%. She has been working for her company for 10 years, and she currently earns €49 852 per annum. a What was Maria's salary when she joined the company? b If she stays with the company for another 4 years, what will her salary be?

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Christopher Dzorkpata verified

Numerade educator

5 Each year, a physicist measures the remaining radioactivity in a sample. She finds that it reduces by 18% each year. If there was 1.52 g of radioactive material left after 4 years: a Find the initial quantity of radioactive material. b How many more years will it take for the amount of radioactive material to reduce to 0.2 g? 6 Each year, Maria's salary is increased by 2.3%.

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Gregory Higby verified

Numerade educator

d Find the first term of the sequence 5, -15/2, 45/4, -135/8, .... which is less than -100. What is the maximum number of distinct prime numbers that can occur in a geometric sequence? Give an example of such a sequence.

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A geometric sequence with common ratio r and an arithmetic sequence with common difference d have the same first two terms. The third terms of the geometric and arithmetic sequences are in the ratio 2 : 1. a Find the possible values of r. b For each value of r, find the ratio of the fourth terms of the sequences.

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Chareen Guzman verified

Numerade educator

Thus ( u_{n}=2 imes(-3)^{n-1} ) Find the general term ( u_{n} ) of the geometric sequence which has: a ( u_{4}=24 ) and ( u_{7}=192 ) b ( u_{3}=8 ) and ( u_{6}=-1 ) c ( u_{7}=24 ) and ( u_{15}=384 ) d ( u_{3}=5 ) and ( u_{7}=frac{5}{4} ) A geometric sequence has ( u_{3}=80 ) and ( u_{6}=270 ). a Find the first term and common ratio of the sequence. b Find the 10th term of the sequence.

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Andrew Noble verified

Numerade educator

Show that the sequence ( 8,4 sqrt{2}, 4,2 sqrt{2}, ldots . quad ) is geometric. Hence show that the general term of the sequence is ( u_{n}=2^{frac{7}{2}-frac{1}{2} n} ).

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Andrew Noble verified

Numerade educator

show that the sequence 8, 4?2, 4, 2?2, ... is geometric. ence show that the general term of the sequence is u? = 2^(7/2 - n/2)

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Vysakh M verified

Numerade educator

Speed of a object moving at 5 km/hr

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Tanya Chase verified

Numerade educator

write under root 72 in the simplest form

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Chasen Shaw verified

Numerade educator

The minute hand of a wall clock is 15 cm long. Calculate to the nearest cm the distance travelled by the tip of the minute hand and the magnitude of displacement: a) from 12.00 to 12.15 b) from 12.00 to 12.30

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