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Murrr4er [49]
3 years ago
5

PLEASE HELP QUICK! I'M OFFERING 25PTS & BRAINLIEST ANSWER (Its only worth 10pts) I just need this done PLEASE SHOW YOUR WORK

Mathematics
1 answer:
LenaWriter [7]3 years ago
8 0
QUESTION 1

The dimensions of the rectangular blanket are;

l = (3x + 7)cm

and

w = (2x - 3)cm

The perimeter is given by,

p= 2w + 2l

We substitute the dimensions to obtain,

p = 2(2x - 3) + 2(3x + 7)

Expand bracket to get,

p = 4x - 6 + 6x + 14

This simplifies to
p =( 10x + 8 )cm


QUESTION 2

When

x = 4
The perimeter becomes

p =( 10(4) + 8 )cm

p =( 40 + 8 )cm

p =48cm


QUESTION 3

Area is given by

A=l \times w
A=(3x + 7)(2x - 3)

We expand to get,

A=6 {x}^{2} - 9x + 14x - 21

This gives us,

A=(6 {x}^{2} + 5x - 21) {cm}^{2}

QUESTION 4

If
x = 4
Then the area becomes,

A=6 {(4)}^{2} - 9(4)+ 14(4) - 21

A=6 \times 16 - 36+ 56- 21

A=96 - 36+ 56- 21

A=95 {cm}^{2}

QUESTION 5.

When the length of the blanket is 5cm longer, then the length of the new blanket becomes

l = (3x + 7 + 5)

l = (3x + 12)cm

The width is still

w = (2x - 3)cm

The perimeter of the new blanket is

p = 2(3x + 12) + 2(2x - 3)

This implies that,

p = 6x + 24+ 4x - 6

p = 10x +18

Comparing to the old perimeter which is

p = 10x +8,

The perimeter changes by 10 units
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We roll a fair die repeatedly until we see the number four appear and then we stop. The outcome of the experiment is the number
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Answer:

0

Step-by-step explanation:

given that we roll a fair die repeatedly until we see the number four appear and then we stop.

the number 4 can appear either in I throw, or II throw or .... indefinitely

So X = the no of throws can be from 1 to infinity

This is a discrete distribution countable.

Sample space= {1,2,.....}

b) Prob ( 4 never appears) = Prob (any other number appears in all throws)

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3 years ago
1675 at 4.6% for 4 years What is the balance
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I = 1675 * 4.6 * 4 /100
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For the following problem, assume that all given angles are in simplest form, so that if A is in QIV you may assume that 270° &l
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Step-by-step explanation:

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A boat is being pulled into a dock with a rope attached to the boat at water level. When the boat is 12 feet from the dock, the
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Given :

A boat is being pulled into a dock with a rope attached to the boat at water level. When the boat is 12 feet from the dock, the length of the rope form the boat to the dock is 3 feet longer than twice the height of the dock above the water.

To Find :

The height of the dock.

Solution :

This will make a right angle triangle as given in link below .

Now , applying Pythagoras theorem :

(2h+3)^2=h^2+12^2\\\\4h^2+9h+9=h^2+144\\\\h^2+4h-45=0\\\\(h-5)(h+9)=0

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Hence , this is the required solution .

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