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Advocard [28]
4 years ago
11

MATH PLEASE HELP PLEASE DO ALL!!!

Mathematics
1 answer:
galben [10]4 years ago
3 0
It is gaming for life # 4lif3 so that's it
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A. (0,-1); maximum <br> B. (-1,0); minimum <br> C. (-1,0); maximum <br> D. (0,-1); minimum
Zolol [24]

Hey! This is a maximum because that's where it peaks. It doesn't go any higher from there so the coordinates are (0,-1) or A.

5 0
4 years ago
Find the area of the trapezoid with a base of 19 inches, height 12.6 inches and base 29.2 inches
kati45 [8]
A trapezoid is a quadrilateral with two parallel sides of different lengths. This means that any of the two sides can be called a base, and that the trapezoid is unique because it has two bases.
 the formula for finding the area of a trapezoid is
 [(b1 + b2) x h] / 2
 Substituting the values:
 ((19 + 29.2) * (12.6)) / 2
 303.66 in ^ 2
 Answer: 
 the area of the trapezoid is: 
 303.66 in ^ 2
6 0
3 years ago
Which of the following equations is of a line that is parallel to y = 3x + 2? *
Stells [14]

Answer:

I don't see any answer choices, but read my explanation

Step-by-step explanation:

Any line with a slope of 3 would be parallel to y=3x+2.

For example,

y=3x+4

y=3x-1

y=3x

All of these lines are parallel to the original equation

8 0
4 years ago
Choose the sentence that explains how the bonding pattern in metals makes them good conductors of electricity
Vladimir [108]

The sentence that explains how the bonding pattern in metals makes them good conductors of electricity is <u>A. They are willing </u>to give up their valence electrons.

<h3>What are valence electrons?</h3>

Valence electrons are the electrons in the outermost shell, or energy level, of an atom, which participate in the formation of a chemical bond when the outer shell is open.

<h3>Answer Options:</h3>

A. They are willing to give up their valence electrons.

B. Their nucleus has more protons than neutrons.

C. They are malleable.

D. They have a simpler electron arrangement.

Thus, the sentence that explains how the bonding pattern in metals makes them good conductors of electricity is <u>Option</u> A.

Learn more about conductors of electricity at brainly.com/question/2624096

6 0
3 years ago
How do I solve systems of equations? I was absent and the test is next week!
MrRa [10]
Well, there are three different ways to solve systems of equations:
a) Graphing
b) Substitution
c) Elimination

Graphing:
If your system of equations are written in slope-intercept form (y=mx+b "m" being the slope and "b" being the y-intercept) its quite easy.
The y-intercept is pretty much where your line touches the y-axis so if your first equation is: y=3x-2 then you will put your first point on (0,-2). Then from that point you follow the slope. if the slope is 3 then you'll rise 3 and run 1 (go three times up and one to the right and put your point right there) till you feel you have enough points to make a line. You do the same process with your second equation.

Substitution:
This is best when you have a system of equations in which an equation tells you what x or y are equal to. For example: if I have "4x+2=y" and "2y+3x= 26" you can "replace" your "2y" with the equation "4x+2=y" which gives you a brand new equation: " 2(4x+2)+3x=26". To solve this you do the distributive property and link like terms which gives you the equation "11x+4=26". Then you solve like a normal equation, isolating x and then you'll get the value of x (in this case x=2). Now you go to the first equation "4x+2=y" and replace "x" to its value (in this case it's 2) and you get y (in this example, y=10).

Elimination:
I think this one is one of the easiest methods. Let's say my systems of equations is "5x-6y=-32" & "3x+6y=48". If you take a look at y's coefficients, you see they are the same. So you can "cancel them out" like this:
      5x-6y=-32
   + 3x+6y=48
-----------------------
     8x=16  <-------- when you get this, you can solve like a normal equation
       x=2

Also, if you have, for example:
2x+6y=190 & 2x+3y=130
You can solve this by: canceling x or multiplying the second equation by 2 and canceling y.
I'm gonna show you how to do the second way (multiplying and canceling y)
My second equation is "2x+3y=130". To get an equivalent equation, I just have to multiply the whole equation by any number. If I want to cancel y, then I have to multiply by 2.
So "2x+3y=130" turns into "4x+6y=260"
Now you follow the same procedure as before:
            2x+6y=190
       -    4x+6y=260
-------------------------------
      -2x= -70
       2x=70--------> x=35
Then you pretty much follow the substitution method by replacing "x" to "35" in one of the equations.

        Hope this covers all you missed in class. If you have any questions you can comment them here or message me. :D Good luck in your exam!!!

5 0
3 years ago
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