Answer: Kameryn will have typed more words than Joe after 34 minutes
Since you did not include the choices to select the correct table, I will 1) explain you how to creat a table, and 2) create a table w hich which you migh compare with your choices:
1) How to make a table
For the function y = x + 4, the variable x is the input and the variable y is the output.
A table consists of a sequence of pairs x, y.
You choose the x-values and calculate th y-values using the function.
For expample if you choose x = 3 as your input, then the output is given by the function y = x + 4, so you subsititute x = 3 and obtain y = 3 + 4 = 7.
And the table is represented as in the example below.
What you have to do is checking if all the values of the table given satisfy the equation y = x + 4.
2) Table (example):
<span>
<span><span>
x
y = x + 4
</span><span>-20
-16
</span><span>-19 -15
</span>
<span>
-18 -14
</span><span>-17
-13
</span><span>-16
-12
</span><span>-15
-11
</span>
<span>
-14
-10
</span>
<span>
-13
-9
</span><span>-12 -8</span><span>
-11
-7
</span>
<span>
-10
-6
</span><span>-9
-5
</span><span>-8
-4
</span><span>-7
-3
</span><span>-6
-2
</span><span>-5
-1
</span><span>-4
0
</span><span>-3
1
</span><span>-2
2
</span><span>-1
3
</span><span> 0
4
</span><span>1
5
</span><span>2
6
</span><span>3
7
</span><span>4
8
</span><span>5
9
</span><span>6 10
</span><span>7
11
</span><span>8
12
</span><span>9
13
</span><span>10 14
</span><span>11
15 </span><span /><span>
</span>
</span></span>
Answer:
Dude we aren't in your class you need to write this one becuase we werent there AT ALL.
Step-by-step explanation:
3
-33/11=-3
Mark brainliest please
All points along the circle with be the distance of the radius from the center...so the radius can be found using the Pythagorean Theorem..
r^2=(4-1)^2+(6-2)^2
r^2=9+16
r^2=25
r=5
The equation of the circle can be expressed as:
r^2=(x-h)^2+(y-k)^2 where (h,k) correspond to the center of the circle, (2,1) in this case.
(x-2)^2+(y-1)^2=25
if you wanted it in a more standard form...
(y-1)^2=25-(x-2)^2
(y-1)^2=25-x^2+4x-4
(y-1)^2=-x^2+4x+21
y-1=(-x^2+4x+21)^(1/2)
y=1(+/-)(-x^2+4x+21)^(1/2)