Help me please thank you

PLS HELP IM DOING A TIMED QUIZ!!!! What is the area, in square meters, of the

Mazyrski [523]

Answer: So First Remember that a trapezoid is a quadrilateral with one pair of parallel sides. The formula for the area of a trapezoid. Is area equals one-half times parentheses base one plus base. Then the answer would be C. 5.9m

Step-by-step explanation:

PLZ MARK BRAINLIST PLZZZZZZZZZZZz

3 0

3 years ago

Read 2 more answers

In Jamie's town, there are 42,812 adults and 12,358 children. About how many more adults than children are in Jamie's town?

Kipish [7]

Answer:

30454

Step-by-step explanation:

subtraction on a calculator

42812-12358=30454

4 0

3 years ago

given the following information, determine which lines, if any, are parallel. state the converse that justifies your answer.

frozen [14]

From the information in the diagram found in a similar question online (please see attached drawing), the parallel lines are;

w||z
x||y
x||y
w||z
w||z
x||y
x||y
w||z
x||y
w||z

<h3>What are the relationships between angles formed by parallel lines?</h3>

Parallel lines are lines that do not meet, when extended indefinitely.

The possible information given as obtained from a similar question posted online are;

1. ‹1 is congruent to ‹5

2. ‹7 is congruent to ‹9

3. m‹8 + m‹9 = 180°

4. ‹16 is congruent to ‹14

5. m‹1 + m‹4 = 180°

6. ‹3 is congruent to ‹13

7. ‹2 is congruent to ‹10

8. ‹11 is congruent to ‹15

9. m‹4 + m‹13 = 180°

10. ‹8 is congruent to ‹6

1. Given that ‹1 is congruent to ‹5 where ‹1 and ‹5 are alternate exterior angles, we have that line w is parallel to line z

w||z

Theorem (converse); Alternate exterior angles formed by two parallel lines having a common transversal are congruent.

2. ‹7 and ‹9 are alternate interior angles.

Given that ‹7 is congruent to ‹9, therefore;

Line x is parallel to line y

x||y

Theorem (converse); Alternate interior angles formed by two parallel lines having a common transversal are congruent.

3. Given that m‹8 + m‹9 = 180°, therefore;

‹8 and ‹9 are supplementary angles, formed between lines x and y.

‹8 and ‹9 are also consecutive interior angles.

Theorem (converse); Consecutive interior angles formed between parallel lines are supplementary.

Therefore;

x||y

4. ‹16 and ‹14 are corresponding angles formed by lines w and z.

Theorem (converse); Corresponding angles formed by parallel lines are congruent.

Given ‹16 congruent to ‹14, we have;

w||z

5. m‹1 and m‹4 are consecutive exterior angles formed by lines w and z.

Theorem (converse); Consecutive exterior angles formed by two parallel lines are supplementary.

Given that m‹1 + m‹4 = 180°, we have;

w||z

6. ‹3 and ‹13 are alternate exterior angles formed by lines x and y.

Theorem (converse); Alternate exterior angles formed by parallel lines are congruent.

Given that ‹3 congruent to ‹13, we have;

x||y

7. ‹2 and ‹10 are corresponding angles formed by lines x and y

Given that ‹2 congruent to ‹10, therefore;

x||y

8. ‹11 and ‹15 are alternate interior angles formed by lines w and z.

‹11 is congruent to ‹15, therefore;

w||z

9. ‹4 and ‹13 are consecutive exterior angles formed by lines x and y

m‹4 + m‹13 = 180°, therefore;

x||y

10. ‹8 and ‹6 are corresponding angles formed by lines w and z.

‹8 is congruent to ‹6, therefore;

w||z

Learn more about angles formed by parallel lines that have a common transversal here:

brainly.com/question/24607467

#SPJ1

3 0

1 year ago

The nth term of a sequence is 3n2/2

Anna71 [15]

Question:

The nth term of a sequence is $\frac{3n^2}{2}$ . Find the fifth term of the sequence

Answer:

The 5th term of the sequence is 37.5

Step-by-step explanation:

Given

$nth\ term = \frac{3n^2}{2}$

Required

Find the 5th term

To find the 5th term, we simply substitute 5 for n in the above expression.

This gives

$5th\ term = \frac{3 * 5^2}{2}$

$5th\ term = \frac{3 * 5 * 5}{2}$

$5th\ term = \frac{75}{2}$

$5th\ term = 37.5$

Hence, the 5th term of the sequence is 37.5

3 0

3 years ago

Write 5(1.25)^-x standard form with steps

gizmo_the_mogwai [7]

Answer:

Ste4

×

y

=

4

×

(

1

4

x

−

5

)

4

y

=

(

4

×

1

4

x

)

−

(

4

×

5

)

4

y

=

(

4

×

1

4

x

)

−

20

4

y

=

1

x

−

20

Next step is to move the

x

term to the left side of the equation by subtracting

1

x

from each side of the equation:

−

1

x

+

4

y

=

−

1

x

+

1

x

−

20

−

1

x

+

4

y

=

−

0

−

20

−

1

x

+

4

y

=

−

20

Now, to make the coefficient of

x

positive we need to multiply both sides of the equation by

−

1

−

1

×

(

−

1

x

+

4

y

)

=

−

1

×

−

20

(

−

1

×

−

1

x

)

+

(

−

1

×

4

y

)

=

20

1

x

−

4

y

=

20

or

1

x

−

4

y

=

20p-by-step explanation:

4 0

3 years ago