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notka56 [123]
3 years ago
15

Which angles are alternate interior angles?

Mathematics
1 answer:
a_sh-v [17]3 years ago
7 0

Answer:

A. JKH and IHK

Step-by-step explanation:

alternate interior angles are formed when two parallel (or non-parallel but parallel in this case) are intersected by a transversal (line FM)

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If a 3-pound pizza is sliced in half and each half is
quester [9]

first multiply 3 into 16 which is 48 bcz 1 pound is of 16 ounce

then

divide it by ⅓

⅓ into 48

simplify it

16 is the answer

3 0
3 years ago
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Which value is equivalent to
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Answer:

\frac{25}{144}

Step-by-step explanation:

(\frac{7 * 5 * 2}{7 * 3} )^2 * (\frac{5^0}{2^-3})^3 * 2^{-9}

Simplified becomes;

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Simplifying further gives; \frac{25}{144}

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3 years ago
Find the horizontal asymptote for y= 5x/x+6 . <br> y = 0 <br> y = −6<br> none<br> y = 5
gayaneshka [121]

Answer:

y

=

5

x

x

+

6

Find where the expression

5

x

x

+

6

is undefined.

x

=

−

6

Consider the rational function

R

(

x

)

=

a

x

n

b

x

m

where

n

is the degree of the numerator and

m

is the degree of the denominator.

1. If

n

<

m

, then the x-axis,

y

=

0

, is the horizontal asymptote.

2. If

n

=

m

, then the horizontal asymptote is the line

y

=

a

b

.

3. If

n

>

m

, then there is no horizontal asymptote (there is an oblique asymptote).

Find

n

and

m

.

n

=

1

m

=

1

Since

n

=

m

, the horizontal asymptote is the line

y

=

a

b

where

a

=

5

and

b

=

1

.

y

=

5

There is no oblique asymptote because the degree of the numerator is less than or equal to the degree of the denominator.

No Oblique Asymptotes

This is the set of all asymptotes.

Vertical Asymptotes:

x

=

−

6

Horizontal Asymptotes:

y

=

5

No Oblique Asymptotes

image of graph

5 0
2 years ago
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7 out of 22 patients have a heart problem, 8 are randomly selected
beks73 [17]

Answer:6

Step-by-step explanation:

4 0
3 years ago
Midterm exam pls help
serg [7]
Angles of a pentagon = 108°
angles of a square = 90°
108+90
answer= b
4 0
3 years ago
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