All categories

3 years ago

Rewrite the following equation in slope intercept form 14x+13y=12

Mathematics

1 answer:

Alenkinab [10]3 years ago

8 0

Answer:

$y = -\dfrac{14}{13}x + \dfrac{12}{13}$

Step-by-step explanation:

The slope-intercept form of the equation of a line is

y = mx + b

To write the equation of a line in the slope-intercept form, solve the equation for y.

14x + 13y = 12

Subtract 14x from both sides.

13y = -14x + 12

Divide both sides by 13.

$y = -\dfrac{14}{13}x + \dfrac{12}{13}$

You might be interested in

Need help asap!!!!! thank you!!

NeX [460]

Answer:

1,2,20

take away 14 from 8 = 6

add 6 to 14 = 20

Hope I helped!

NOTE: MARK BRAINLIEST!!!! plz....

3 0

3 years ago

Read 2 more answers

I have 183 feet of fencing. The length of the court is 32 feet more than the width. One of the shorter sides will be 5 feet shor

Aliun [14]

Okay so the total is 183. So we can say 183 =
Let's call the width (the longer side) x.
We know that we have x, x + 32, and x - 5.
We can say 183 = x + (x + 32) + (x - 5).
Let's solve for x.
x = 52.
So we know the length is 84 feet, the shorter side has 47 feet, and the longer side has 52 feet.

7 0

2 years ago

2/3x-5=x-8 can you please show your work too? I need the answer ASAP.

Anna [14]

Answer x=9
Pls mark brainliest

4 0

3 years ago

Find the percent of each number 59% of 640

____ [38]

Answer:

377.6

Step-by-step explanation:

we just have to set up a simple expression

0.59(640)

this equals

377.6

8 0

3 years ago

Read 2 more answers

A package delivery service claims that no more than 5 percent of all packages arrive at the address late. Assuming that the cond

masya89 [10]

Answer: 0.0115

Step-by-step explanation:

The binomial probability formula :-

$P(X)=^nC_x\ p^x(1-p)^{n-x}$ , here n is the number total of trials , p is the probability of getting success in each trial and P(x) is the probability of getting success in x trial.

Given : A package delivery service claims that no more than 5 percent of all packages arrive at the address late.

We assume that the conditions for the binomial hold with parameters :-

n=10 ; p=0.05

Let x be the random variable that represents the number of packages arrive at the address late.

Now, the probability that more than 2 packages will be delivered late :-

$P(x>2)=1-P(x\leq2)\\\\=1-(P(0)+P(1)+P(2))\\\\=1-(^{10}C_0(0.05)^{0}(1-0.05)^{10}+^{10}C_{1}(0.05)^1(1-0.05)^9+^{10}C_{2}(0.05)^2(1-0.05)^8)\\\\=1-((0.95)^{10}+(10)(0.05)(0.95)^9+45(0.05)^2(0.95)^8}\\\\=1-0.988496442621=0.011503557379\approx0.0115$

Hence, the probability that more than 2 packages will be delivered late = 0.9885

4 0

2 years ago