What is the equation of the line graphed?A) y = 3x
B) y = 3x - 2
C) y = -3x - 2
D) y = -3x + 2
What is the equation of the line graphed? A) y - 1

Answers

Answer 1
Answer: look where the line crosses the y axis....it crosses at (0,-2)...so ur y intercept is -2....and ur slope, it goes up 3 and to the right 1...so ur slope is 3.
Making ur equation be : y = 3x - 2
Answer 2
Answer:

Answer:

y = 3x - 2

Step-by-step explanation:


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Un automovil recorre 60 km por hora con una velocidad constante1. ¿Cuantos km recorre en 1 hora, 3 horas, 5 horas, 4 horas y 6 horas?

Can someone please help ?

Answers

Tthe options that can be used as a reason in a two-column proof are:

a. a premise

b. a definition

d. a postulate

In a two-column proof, each step or statement in the proof is accompanied by a reason to justify why that step is valid. The reasons are typically based on established mathematical principles, and the choices for reasons often include premises, definitions, postulates, and previously proven theorems. Let's delve into each of these options in more detail:

Premise (a): A premise is a statement or fact that is given to you as true. It serves as a foundational piece of information on which your proof is built. For example, if you're working with a geometry proof, you might be given the premise that two angles are congruent.

Definition (b): Definitions provide the meanings of mathematical terms and concepts. You can use definitions as reasons to clarify the meaning of specific terms or properties used in your proof. For instance, you might use the definition of a right angle to justify a particular statement in a proof.

Conjecture (c): Conjectures are unproven statements or hypotheses. They are not typically used as reasons in a proof because they lack the mathematical rigor and certainty required in a proof. However, conjectures can serve as a starting point for exploring and formulating proofs.

Postulate (d): Postulates (or axioms) are fundamental statements or principles in mathematics that are accepted as true without proof. Postulates are often used as reasons in geometric proofs to justify certain statements or relationships, such as the postulate that states two points determine a unique line.

for such more question on two-column proof

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Two column proofs are typically divided into two columns, statements and reasons, and each statement must be justified in the reasons column. Therefore, only postulates and definitions can be used in a two column proof reason

90<-30p+15 how do you solve this

Answers

*To solve an inequality, it's the same as if you were solving an equation: Isolate the desired variable to one side to solve.

Firstly, subtract 15 on both sides: 75<-30p

Next, you are going to divide both sides by -30. Since you are dividing by a negative, you are going to flip the inequality symbol. Your final answer will be: -(5)/(2)>p

What's 97156 divided by 107

Answers

97156 divided by 107 is 908.

Which statements are true for the given quadrilaterals?Choose all answers that are correct.

All rectangles are squares.

All squares are parallelograms.

No trapezoids are parallelograms.

All rectangles are quadrilaterals.

Answers

A rectangle is considered a special case of a parallelogram because: Aparallelogram is a quadrilateral with 2 pairs of opposite, equal and parallel sides. Arectangle is a quadrilateral with 2 pairs of opposite, equal and parallel sides BUT ALSO forms right angles between adjacent sides.

Do products 40x500and 40x600 have the same number of zeros? Explain

Answers

I would say no because the product of both of the multiplication is different. 500x40=20,000
600x40=24,000 so the top product has 4 zero's one more than the bottom. Hope this helps
yes because there is an equal number of 3 zeros on either side of the equation

Which is greater 74.3 or 7.43

Answers


Perhaps the question will be less confusing if you temporarily ignore the decimal parts, and just compare the whole-number parts.

Look at  74 , and then look at  7 .
Look at them again, and a few more times if necessary.
You'll see that  74  is waaay bigger than  7 .

That's true even when you stick the decimal parts back on.
The decimal parts can't change it ... a decimal part can't
add more than ' 1 ' to a whole number.

So 74 (plus any decimal) is still waaay bigger than 7 (plus any decimal).

74.3 is greater because it is 10 times greater than 7.43.