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2 years ago

Parallel lines always have the same _____. origins slope y-intercepts x-intercepts

Mathematics

2 answers:

natka813 [3]2 years ago

8 0

The graph below shows two lines that are parallel. As we can see, these lines have equal steepness, meaning they have equal slope

Tatiana [17]2 years ago

8 0

Answer:

Parallel line have the same slope.

Step-by-step explanation:

Parallel lines are those lines which never intersect each other and distance between these two lines is always equal.

Now, if the parallel lines have same origin, x-intercepts and y -intercepts then it will intersect and these points which contradicts the definition of parallel lines.

Therefore, we can say that parallel lines have the same slope.

Hence, second option is correct.

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Find the difference (7a-6b+7) - (8a-2)

olga nikolaevna [1]

Hey there!

Let's set up our expression:

(7a-6b+7)-(8a-2)

In order to simplify, we can use that subtraction sign and distribute it, using the distributive property. We have:

7a-6b+7-8a+2

Notice how it's plus two, because a negative times a negative two is a positive two. Now, it's a matter of finding the like terms and adding or subtracting them. These like terms can either have no variable, or have different coefficients but the same variable. That means our like terms are the 7a and -8a, and the 7 and 2. There's no like term for the 6b. That means we have:

(7a-8a) - 6b + (7+2) =

-a - 6b + 9

Hope this helps!

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2 years ago

Long-Term Mehlum

pentagon [3]

Answer:

b b.b b b b b b b b b b b b b b b b b b

Step-by-step explanation:

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3 years ago

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What is 1/2 times 6?

son4ous [18]

1/2 times 6 = 1/2 * 6
so in order to make this multiplication you have to turn 6 to a fraction, 6 is equal to 6/1
so , the way to multiply them is multiply the top with the top and it will be the top in the answer and the exact same with the bottoms

6*1= 6
2*1=2

so the fraction is 6/2, since a fraction is basicly a division

6/2 = 3

so the answer to your question is 3

i hope i helped you

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3 years ago

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GEOMETRY PROOFS!

yarga [219]

From the given figure ,

RECA is a quadrilateral

RC divides it into two parts

From the triangles , ∆REC and ∆RAC

RE = RA (Given)

angle CRE = angle CRA (Given)

RC = RC (Common side)

Therefore, ∆REC is Congruent to ∆RAC

∆REC =~ ∆RAC by SAS Property

⇛CE = CA (Congruent parts in a congruent triangles)

Hence , Proved

Additional comment:-

SAS property:-

"The two sides and included angle of one triangle are equal to the two sides and included angle then the two triangles are Congruent and this property is called SAS Property (Side -Angle-Side)

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Answer:

Step-by-step explanation:

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