How to solve this math 3-3x6+2=

Answers

Answer 1
Answer:

The value of the expression  3-3x6+2 is -13.

What is Expression?

An expression is combination of variables, numbers and operators.

The given expression is 3-3x6+2

Three minus three times of six plus two.

The operators in the expression are plus and minus which are of addition , subtraction and multiplication.

To solve this equation, we need to first multiply 3 and 6, 3×6

which is 18.

we subtract 18 from 3, which is -15.

3-18+2

5-18

When eighteen is subtracted from 5 we get minus thirteen.

-13

Hence, the value of the expression  3-3x6+2 is -13.

To learn more on Expressions click:

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Answer 2
Answer: Lets change the equation.
3 -(3*6) +2           Multiply 3*6 first and get 18
3 -18+2         -     Same as 3-(18)+2
-15 +2                  3 -18 is the same as doing 18 -3, but with the negative
                             Do the same to -15 +2

Answer is -13

Related Questions

Victor borrowed money at 5.25 percent simple annual interest. At the end of the year, the interest on the loan is $255.94. What was the amount of the loan?
Solve: 2505/125 in fraction notation
Which part of the expression is a constant 3x + 4
Which equations are true for x = –2 and x = 2? Check all that apply.A.x2 – 4 = 0 B.x2 = –4 C.3x2 + 12 = 0 D.4x2 = 16 E.2(x – 2)2 = 0
In the equation x^2-6x+8=0 what are the solutions for x

True or FalseThe segments shown below could form a triangle.
A_________C is 6
C_____B is 5
B_____________A is 8

Answers

a,b,c-lengths\ sides\ of\ a\ triangle,\ then:\n\na+b > c\na+c > b\nb+c > c\n\nif\ a\leq b\leq c\ then\ a+b > c\n--------------------------\nHere:\na=5;\ b=6;\ c=8\n\na+b=5+6=11 > 8\n\nAnswer:TRUE

Help me with this? cause I dont really understand this.

Answers

1.)3/10 divided by 1/2               3 ÷1=1         10÷2=5   so   answer is 1/5
  

3.)2/6 divided by 2/4                 answer is 0.0416666667   simplify    0.04


4.)3/8 divided by 1/2              answer  is   1/4
Dividing fractions is easy You have 3/10 and you multiply 1/2 by its reciprical so it's 3/10 times 2

Which of the following equations is of a parabola with a vertex at (0, 3)?

Answers

Parabola has a vertex at: ( 0, 3 )
h = 0, k = 3;
y = a ( x - h )² + k
a = 1
y = ( x - 0 )² + 3
y = x² + 3
Answer:
The parabola with a vertex at ( 0, 3 ) is : y = x² + 3

The equation that is of a parabola with a vertex at (0, -3), is y=x^2+3.

Match the expressions with the property used to generate 5y + 2y + 6 + 2.

Answers

Hey there!

5y + 2y + 6 + 2

COMBINE the LIKE TERMS

= (5y + 2y) + (6 + 2)
= 7y + 8

Overall answer: 7y + 8


The QUESTION ANSWER:

Distributive property:

5y + 2(y + 3) + 2

Combining the like terms:

6y - y + 2y + 10 - 4 + 2

Commutative property:

5y + 2 + 6 + 2y

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FORMULAS: (for properties for addition)


COMBINING LIKE TERMS:

a + b + a + b

= 1a + 1b + 1a + 1b

= (1a + 1a) + (1b + 1b)

= 1a + 1a + 1b + 1b

= 2a + 2b
DISTRIBUTIVE PROPERTY:

a(b + c)

= a(b) + a(c)

= ab + ac

COMMUTATIVE PROPERTY:

a + b + c

= b + c + a

= c + b + a
/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\/\

Good luck on your assignment & enjoy your day!

Good luck on your assignment & enjoy your day!


~Amphitrite1040:)


Answer:

The first one (5y + 2 + 6 +2y) is Commutative Property.

The second (6y - y + 2y + 10 - 4 + 2) is combining like-terms.

The last one is Distributive Property.

Step-by-step explanation:

A hyperbola is the set of all points in a plane such that the absolute value of the difference of the distances from two fixed points, called the foci, is constant.Please select the best answer from the choices provided

A. True
B. False

Answers

The answer is true, by definition, its true.

Answer:

A. True

Step-by-step explanation:

Got it right on edge

The number of wolves in a wildlife preserve is estimated to have increased continually by 3% per year. If the population is now estimated at 5,400 wolves, how many were present 10 years ago?

Answers

For the answer to the question above, Well, first let us put up a functional equation. 
Since this is an exponential function, it'll be: f(t)=54,000*1.03^t 
But we want to know how many wolves there were 10 years ago. 
For that, we simply "turn time around", as in: f(t)=54,00*1.03^-t 
This displays a decreasing number of wolves, as you turn back time. 

Now we simply calculate 54,000*1.03^-10 
which is approximately 40,200?
Other Questions
Imagine you are an engineer for a soda company, and you must find the most economical shape for its aluminum cans. You are given this set of constraints. The can must hold a volume, V, of liquid and be a cylindrical shape of height h and radius r, and you need to minimize the cost of the metal required to make the can. a) First, ignore any waste material discarded during the manufacturing process and just minimize the total surface area for a given volume, V. Using this constraint, show that the optimal dimensions are achieved when h = 2r. The formula for the volume of a cylinder is V = πr 2h. The formula for the lateral area of a cylinder is L = 2πrh. b) Next, consider the manufacturing process. Materials for the cans are cut from flat sheets of metal. The cylindrical sides are made from curved rectangles, and rectangles can be cut from sheets of metal leaving virtually no waste material. However, the process of cutting disks for the tops and bottoms of the cans from flat sheets of metal leaves significant waste material. Assume that the disks are cut from squares with side lengths of 2r, so that one disk is cut out of each square in a grid. Show that, in this case, the amount of material needed is minimized when: h/r = 8/π ≈ 2.55 c) It is far more efficient to cut the disks from a tiling of hexagons than from a tiling of squares, as the former leaves far less waste material. Show that if the disks for the lids and bases of the cans are cut from a tiling of hexagons, the optimal ratio is h/r = 4√3/π ≈ 2.21. Hint: The formula for the area of a hexagon circumscribing a circle of radius r is A = 6r/2 √3 . d) Look for different-sized aluminum cans from the supermarket. Which models from problems a–c best approximate the shapes of the cans? Are the cans actually perfect cylinders? Are there other assumptions about the manufacture of the cans that we should consider? Do a little bit of research, and write a one-page response to answer some of these questions by comparing our models to the actual dimensions used.