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seropon [69]
3 years ago
13

Which equation has infinitely many solutions?

Mathematics
1 answer:
densk [106]3 years ago
7 0

Answer:

B.

Step-by-step explanation:

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Identify examples and non examples of the standard form of a linear expression
Nady [450]

Answer: see attachment

<u>Step-by-step explanation:</u>

The standard form of a linear equation is: Ax + By = C

where A, B, and C are INTEGERS.

The 1st, 3rd, & 4th equations are in the form Ax + By = C

The 2nd, 5th, & 6th equations are NOT in standard form.

3 0
3 years ago
Please help I need the equation for it
MissTica

simply need to fill in Y=Mx+b!

slope is 1/2, the and b (the y intercept) is 0! so y=1/2x + 0 or y=1/2x :)

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3 years ago
A 100% increase followed by a 33.33% decrease
podryga [215]
100-33.33= 66.67 (about 2\3-- --basicly it is)
3 0
4 years ago
Find the exact value by using a half-angle identity. . cos(5π/12).
vodka [1.7K]
<span>First of all in order to find the exact value by using a half angle identity we will do
cos(5π divided by 12)

=cos (5π divided by 6) divided by 2
= ± Under root[(1+cos (5π divided by 6) divided by 2]
Now we will consider + sign because 5π divided by 12 is in quadrant. where cos>0
so the solution is [(1- Under root 3 divided by 2) divided by 2] 
We will ignore the negative sign
I hope it helped.</span>
6 0
3 years ago
Each side of a square is increasing at a rate of 8 cm/s. At what rate (in cm2/s) is the area of the square increasing when the a
statuscvo [17]

Answer:

Step-by-step explanation:

This is nice and simple. I'm going to walk through it like I do when teaching this concept to my class for the first time. This is a good problem for that.

We are given a square and we are looking for the rate at which the area is increasing when a certain set of specifics are given. That means that the main equation for this problem is the area of a square, which is:

A=s^2 where s is a side.

Since we are looking for the rate at which the area is changing, \frac{dA}{dt}, we need to take the derivative of area formula implicitly:

\frac{dA}{dt}=2s\frac{ds}{dt} that means that if \frac{dA}{dt} is our unknown, we need values for everything else. We are given that the initial area for the square is 49. That will help us determine what the "s" in our derivative is. We plug in 49 for A and solve:

49=s^2 so

s = 7

We are also given at the start that the sides of this square are increasing at a rate of 8cm/s. That is \frac{ds}{dt}. Filling it all in:

\frac{dA}{dt}=2(7)(8) and

\frac{dA}{dt}=112\frac{cm^2}{s}

5 0
3 years ago
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