( 7.

1 answer:

3 0

Michelles salad

for michelles salad, each person would get 1/2 of a tomato. in caleys salad, she would need 4 people for everything to be served 1/2 of a tomato. because shes serving 5 people, each person gets less than 1/2 of a tomato. therefore michelles salad serves more people

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The tangent of an angle is 3.4. what is the measure of the angle to the nearest tenth?

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73.610 is the correct answer

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2 years ago

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The frame around a picture with an area of 192 square inches, measures x inches across. The length of the picture with its frame

prisoha [69]

Okay so
area of picture= 192cm
area of frame= 40×24=960

960÷ 192= 5

Therefore the picture is 1/5 of the frame.
Length of picture = 1/5 × 40 = 8cm
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The dimensions of the picture are then 8cm × 24 cm.

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2 years ago

Explain how knowing that 5 divided by 8 =0.625 helps you write the decimal for 4 4/8.

ANTONII [103]

You have to divide 4 by 8 which = .5 and then u put the whole # before the decimal which will equal 4.5 , therefore knowing that 5 divided by 8 =0.625 does not help u write the decimal for 4 4/8 but the decimal for 4 4/8 is 4.5

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2 years ago

Paragraph Proofs

charle [14.2K]

For the proof here kindly check the attachment.

We are given that $r\parallel s$ . Also, the transversal is shown. Let us take the first case, that of $\angle 1$ and $\angle 5$ . Please note that all other proofs will follow in a similar manner.

Let us begin, please have a nice look at the diagram. We will see that $\angle 1$ and $\angle 3$ are vertically opposite angles. We know that vertically opposite angles are congruent. Thus, $\angle 1$ and $\angle 3$ are congruent angles.

$\angle 1$ = $\angle 3$

Now, we know that $\angle 3$ and $\angle 5$ are alternate interior angles. We also, know that alternate interior angles are equal too. Thus, we have:

$\angle 3$ = $\angle 5$

From the above arguments it is clear that:

$\angle 1$ = $\angle 3$ = $\angle 3$ .

Thus, $\angle 1$ = $\angle 3$

We have proven the first instance. Please note that all other instances can be proved in a similar fashion.

For example, for $\angle 2$ and $\angle 6$ we can take $\angle 2$ and $\angle 4$ as vertically opposite angles thus making $\angle 2$ = $\angle 4$ . Now, $\angle 4$ and $\angle 6$ are alternate interior angles and thus $\angle 4$ and $\angle 6$ are equal. Thus, we have $\angle 2$ and $\angle 6$ .