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Snowcat [4.5K]
3 years ago
14

When he was little, Miguel could not sleep without his Captain Terrific action figure. It looked so life-like because it was a p

erfect scale model. The actor who plays Captain Terrific on television is 216 cm tall. Miguel’s doll is 10 cm tall. If the doll’s neck is 0.93 cm long, how long is the actor’s neck? Use the Undoing Division Method to solve this proportion: .
Mathematics
2 answers:
faust18 [17]3 years ago
7 0

The actor's neck is 20.08 cm long.

Step-by-step explanation:

The actor who plays Captain Terrific on television is 216 cm tall. Miguel’s doll is 10 cm tall.

Miguel’s doll is 10 cm tall and the doll’s neck is 0.93 cm long.

Let the doll's actor's neck be x cm

We can relate these as follows:

\frac{216}{x} =\frac{10}{0.93}

Solving for x now;

10x=216*0.93

=> 10x=200.88

x = 20.08

Hence, the actor's neck is 20.08 cm long.

krok68 [10]3 years ago
5 0
The answer is:
216×0.93÷10=20.088
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Complete the identity.<br> 1) sec^4 x + sec^2 x tan^2 x - 2 tan^4 x = ?
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Answer:

See Explanation

Step-by-step explanation:

<em>Question like this are better answered if there are list of options; However, I'll simplify as far as the expression can be simplified</em>

Given

sec^4 x + sec^2 x tan^2 x - 2 tan^4 x

Required

Simplify

(sec^2 x)^2 + sec^2 x tan^2 x - 2 (tan^2 x)^2

Represent sec^2x with a

Represent tan^2x with b

The expression becomes

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Factorize

a^2 + 2ab -ab- 2 b^2

a(a + 2b) -b(a+ 2 b)

(a -b) (a+ 2 b)

Recall that

a = sec^2x

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The expression (a -b) (a+ 2 b) becomes

(sec^2x -tan^2x) (sec^2x+ 2 tan^2x)

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In trigonometry

sec^2x =1  +tan^2x

Subtract tan^2x from both sides

sec^2x - tan^2x =1  +tan^2x - tan^2x

sec^2x - tan^2x =1

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Substitute 1 for sec^2x - tan^2x in (sec^2x -tan^2x) (sec^2x+ 2 tan^2x)

(1) (sec^2x+ 2 tan^2x)

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sec^2x+ 2 tan^2x ------------------This is an equivalence

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secx = \frac{1}{cosx}

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Substitute the expressions for secx and tanx

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Make sin^2x the subject of formula

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Substitute the expressions for 1  - cos^2x for sin^2x

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3 years ago
You toss a coin a randomly selecte a number from 0 to 9. What is the probability of getting tails and selecting a 9?
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A similar problem is given at brainly.com/question/14398287

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