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grin007 [14]
3 years ago
15

Find the distance between (-3,5) and (-9,5).

Mathematics
1 answer:
natali 33 [55]3 years ago
5 0

Answer:

6 units

Step-by-step explanation:

Distance between 2 points

= \sqrt{(x1 - x2)^{2}  + (y1 - y2)^{2} }

Thus, distance between (-3, 5) and (-9, 5)

=  \sqrt{( - 3 - ( - 9))^{2}  + (5 - 5)^{2} }  \\  =  \sqrt{( - 3 + 9)^{2} }  \\  =  \sqrt{6 ^{2} }  \\  = 6

Alternatively, notice that this line is a horizontal line as both points have the same y-coordinate of 5.

Thus, distance between the 2 points

= -3 -(-9)

= -3 +9

= 6 units

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Answer:

I believe the correct answer is A

Step-by-step explanation:

7 0
3 years ago
Sylvia earns $7 per hour at her after school job. After working one week, she received a paycheck for $91.
makvit [3.9K]

Answer:

a.) hours=13

b.) h\leq 15

c.) $$105

Step-by-step explanation:

a.) If she earns $7 'per' hour, this multiplication. After a week, we need to see how many hours she worked to earn $91, so this goes behind the equal sign. Let <em>h</em> be the unknown number of hours:

7h=91

Solve for h. Divide both sides by 7:

\frac{7h}{7}=\frac{91}{7}\\\\h=13

Sylvia worked 13 hours at a rate of $7 an hour.

b.) She can work at most 15 hours a week. At 'most' can also mean less than or equal to. Let <em>h</em> be hours:

h\leq 15

Sylvia can work less than or equal to 15 hours per week.

c.) If Sylvia can work 15 hours, plug in this value for <em>h</em> into an equation when she earns $7 per hour. Let the product of the hours and money equal <em>t</em> for total:

t=7(15)\\t=105

The most money Sylvia can earn in a week is $105.

<em>Finito.</em>

6 0
3 years ago
I need the answer for this question.
Grace [21]
If the whole angle (ABC) is equal to 133, we can add angles ABD and DBC to find x.

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Subtract 13 from both sides to get
10x=120
Divide both sides by 10 to get that x=12

We can now plug the value of x into ABD to find its measure.
7(12)+4
Simplifies to 84+4, which is 88

So angle ABD is equal to 88 degrees.

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3 years ago
А
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Answer:

The answer is (A and B)

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Question 20
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Answer:

Two-times the x-value and two-times the opposite y-value.

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