The graph of a proportional relationship passes through (12, 16) and (1, y). Find Y.

Answers

Answer 1

Answer: This maybe wrong but im guessing that y =1.33

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Susie is solving the quadratic

The 2 triangles are congruent
JKL=PQR

Answers

Answer:

w = 3

The rest doesn't have enough information to complete, (Sorry for previous answer)

Anna and Bill share a 16-ounce box of cereal. By the end of the week, Anna has eaten 5
8
of the box, and Bill has eaten
1
4
of the box of cereal. How many ounces are left in the box?

Answers

Answer:

2 ounces

Step-by-step explanation:

1 = 5/8 - 1/4 = 1/8

16 x 1/8 = 2 oz

Answer:

2 ounces left

Step-by-step explanation:

if anna ate 5/8 of the box, and Bill has eaten 1/4 of the box, then in total they’ve eaten 7/8 if the box (1/4 turns into 2/8 + 5/8)

1/8 of the box is left and 1/8 of 16 is 2. so 2 ounces would be left

Simplify.

n 6 · n 5 ÷ n 4 · n 3 ÷ n 2 · n

Answers

Answer: $n^(9)$

Step-by-step explanation:

Given expression: $n^6\cdot n^5/ n^4\cdot n^3/ n^2\cdot n$

The law of exponents are given by :_

$a^m\cdot a^n=a^(m+n)\n\na^m/ a^n=a^(m-n)$

Using PEDMAS, first we solve division, we get

$n^6\cdot n^(5-4)\cdot n^(3-2)\cdot n\n\n=n^6\cdot n\cdot n\cdot n$

Now, using product law of exponent we get

$n^(6+1+1+1)\n\n=n^(9)$

Answer:

The given expression $n^6\cdot n^5/ n^4\cdot n^3/ n^2\cdot n$ is $n^9$

Step-by-step explanation:

Given : Expression $n^6\cdot n^5/ n^4\cdot n^3/ n^2\cdot n$

We have to write the simplified form for the given expression $n^6\cdot n^5/ n^4\cdot n^3/ n^2\cdot n$

Consider the given expression $n^6\cdot n^5/ n^4\cdot n^3/ n^2\cdot n$

Rewrite it in simpler form, we have,

$n^6\cdot(n^5)/(n^4)\cdot (n^3)/(n^2)\cdot n$

Apply exponent rule, $\:a^b\cdot \:a^c=a^(b+c)$ , we have,

$n^6n=\:n^(6+1)$

$=(n^5)/(n^4)\cdot (n^3)/(n^2)n^(7)$

Apply exponent rule, $(x^a)/(x^b)=x^(a-b)$

$(n^5)/(n^4)=n^(5-4)$

$(n^3)/(n^2)=n^(3-2)$

Expression becomes,

$=n^7nn$

Again apply exponent rule, we have,

$\:a^b\cdot \:a^c=a^(b+c)$

$=n^(1+1+7)=n^9$

Thus, The given expression $n^6\cdot n^5/ n^4\cdot n^3/ n^2\cdot n$ is $n^9$

AC=A, C, equals
Round your answer to the nearest hundredth.

Answers

Answer:

We have the equation A*C = A

Now, as both sides of the equality are the same thing, we can do the same operation to both sides and the equality will remain true.

We can divide both sides by A and get:

(A*C)/A = A/A

C = 1

So here we finded the value of A.

If A and C are matrices, then C is the identity matrix.

The given statement is mathematically impossible, as there is no number that is equal to both itself and its opposite. Therefore, the answer is undefined.

In other words, there is no number that can be substituted for both A and C in the equation AC = A, C to make it a true statement.

Here is a more detailed explanation:

If A is equal to zero, then C would also have to be equal to zero. But this would mean that AC = 0, which is not equal to A, C.

If A is any other number, then C would have to be equal to the negative of A. But this would mean that AC = -A, which is not equal to A, C.

Therefore, there is no solution to the equation AC = A, C.

For such more question on undefined:

brainly.com/question/13464119

#SPJ3

In a class of 25 students, 15 of them have a driver's license. If ten students are randomly selected, what is the expected number of students that would have a driver's license?

Answers

Answer:

Expected number of students would have a driver's license = 6

Step-by-step explanation:

Explanation:-

Given data In a class of 25 students, 15 of them have a driver's license

The sample proportion

$p = (x)/(n) = (15)/(25) = 0.6$

Let 'X' be the binomial distribution

Given sample size 'n' = 10

mean of the binomial distribution or expected number of students would have a driver's license

μ = n p

= 10 × 0.6

= 6

Conclusion:-

Expected number of students would have a driver's license = 6

The average annual salary of the employees of a company in the year 2005 was ninety thousand dollars. It increased by the same factor each year and in 2006, the average annual salary was $91,200. Let f(x) represent the average annual salary, in thousand dollars, after x years since 2005. Which of the following best represents the relationship between x and f(x)?f(x) = 91.2(1.013)x
f(x) = 90(1.013)x
f(x) = 91.2(2.2)x
f(x) = 90(2.2)x

Answers

Given:
year 0 - 2005 : 90,000
year 1 - 2006 : 91,200

91,200 - 90,000 = 1,200
1,200 / 90,000 = 0.013

90,000 (1+0.013)^1 ⇒ 90,000 (1.013)^1 = 91,170 OR 91,200

The best representation of the relationship between x and f(x) is choice 2.
f(x) = 90(1.013)x

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