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AnnyKZ [126]
3 years ago
8

A scale model of a whale is being built. The actual length of the whale is 65 feet. The scale of the model is 2 inches 3 feet. W

hat will be the length of the model?
Mathematics
1 answer:
PIT_PIT [208]3 years ago
6 0

Answer:

The length of the model will be 43.3 inches.

Step-by-step explanation:

Given : A scale model of a whale is being built. The actual length of the whale is 65 feet. The scale of the model is 2 inches : 3 feet.

To find : What will be the length of the model?

Solution :

The scale of the model is 2 inches : 3 feet i.e. \frac{2}{3}

Let the length of model be 'x' inches.

According to question,

\dfrac{2}{3}=\dfrac{x}{65}

Cross multiply,

2\times 65=3\times x

x=\dfrac{2\times 65}{3}

x=43.3

Therefore, the length of the model will be 43.3 inches.

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reflexive property

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Step-by-step explanation:

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9514 1404 393

Answer:

  14.1 years

Step-by-step explanation:

Use the compound interest formula and solve for t. Logarithms are involved.

  A = P(1 +r/n)^(nt)

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  13060 = 8800(1 +0.028/365)^(365t)

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Now we take logarithms to make this a linear equation.

  log(13060/8800) = (365t)log(1 +0.028/365)

Dividing by the coefficient of t gives us ...

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Answer:

Step-by-step explanation:

I'm going to start with problem 3. You need to become familar with the kind of tricks teachers play on you.

Problem 3 depends on getting RS = RW.

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<STR = <WTR                           A straight line having 1 rt angle  actually has 2

ST = TU                                    They are marked as equal

Triangle STR=Triangle WTR    SAS

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This question depends on the method used in three, although not entirely.

What you need to know is that W is on RT when you take a ruler and make RT longer. You can put W anywhere as long as it is on RT when it is made longer.

Directions

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Put a point anywhere on the length starting at T. Label this new point as W. There's your W. It goes anywhere on the part of RT made longer.

Draw UW.

Label UW as 8

Now draw another line from S to W. Guess what? By the methods used in question 3, it's also 8. So SW = 8

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UT = ST                          Given (the marking tells you so.

ΔUTW = ΔSTW              SAS

UW = SW                       Corresponding parts of = triangles are =

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