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Phantasy [73]
3 years ago
9

A population of 1000 rabbits in the woods reproduces and their population grows by 40% each year.1). What equation models the gr

owth of the rabbit population?
A. y=.40x + 1000
B. =.40+1000
C. =1000(1.4)
D. =1000(.40)
Mathematics
1 answer:
Viefleur [7K]3 years ago
5 0

Answer:

A

Step-by-step explanation:

To solve this I first solved the equation for how many rabbits there would be after 1 year

1000+ .40×(1400)

This is going to give me the number of rabbits at first, + 40% of the initial population.

After the first year there would be 1400 rabbits.

While choice C does equal 1400, this equation only gives you the population increase for 1 year. Answer A allows you to find the population for any year.

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Solve the triangle. Round your answers to the nearest tenth.
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Answer:

<B = 47°

<C = 28°

b = AC = 28.0

Step-by-step explanation:

Given:

∆ABC

AB = c = 18

BC = a = 37

<A = 105°

Required:

Length of AC = b

measure of angle B and angle C

SOLUTION:

==>Use the sine rule, sin A/a = sinC/c to find the angle of C:

SinA = sin(105) = 0.9659

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sinC = ?

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0.9659/37 = sinC/18

Cross multiply

0.9659*18 = 37*sinC

17.3862 = 37*sinC

Divide both sides by 37

17.3862/37 = sinC

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==>Find angle B using sum of angles in a triangle:

Angle B = 180 - (105+28)

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==>Find length of b using sine rule, b/sinB = c/sinC:

SinC = sin(28) = 0.4695

SinB = sin(47) = 0.7314

c = 18

b = ?

b/0.7314 = 18/0.4695

Cross multiply

b*0.4695 = 18*0.7314

b*0.4695 = 13.1652

Divide both sides by 0.4695

b = 13.1652/0.4695

b = 28.0 (nearest tenth)

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