category

2x + 3y

Can Be Simplified

Cannot Be Simplified

x + x

4r +

7y + 1

4y + 4x

y + 2y

Answer:

**Answer:**

can - y +2y

9x+6x

4x+x

can't 4y+4x

7y+1

2x+3y

Answer:

**Answer:**

**Step-by-step explanation:**

expresion can be simplified is they have like terms such as

x+x=2x

y+2y=3y

expresions can NOT be simplified if they have difrerent variables or just one number suchh as

2x+3y

7y+1

4y+4x

I do not know what is 4r+

Find all solutions of the equation algebraically. Check your solutions. (Enter your answers as a comma-separated list x^4-7x^2-144=0

What is the missing number 7/8 + blank equals 1

Semester 2 xatiQuestion 5 of 40 What is the product of (2x2 + 4x - 2) and (x+6) ? A. 6x3 + 24x2 - 18x - 12 B. 6x3 + 12x2 - 6x -12 C. 6x3 + 24x2 +18% -12 D. 6x3 + 12x2 +24x - 12

HELP ASAPThe highest Common Factor of two prime numbers is 1. *Is that true or false???

How are exponents related to taking the root of a number?

What is the missing number 7/8 + blank equals 1

Semester 2 xatiQuestion 5 of 40 What is the product of (2x2 + 4x - 2) and (x+6) ? A. 6x3 + 24x2 - 18x - 12 B. 6x3 + 12x2 - 6x -12 C. 6x3 + 24x2 +18% -12 D. 6x3 + 12x2 +24x - 12

HELP ASAPThe highest Common Factor of two prime numbers is 1. *Is that true or false???

How are exponents related to taking the root of a number?

**Answer:**

probable as

1.8 × 10 = **18**

**brainliest****ig****?**

Answer:

Scale = ¼

Step-by-step explanation:

See attachment for complete question.

In the attached, we have.

Width = 4 units. ----- Orange

Width = 16 units ------- Black

Required

Determine the scale of dilation

The scale of dilation can be calculated as:

Scale = Width(orange)/Width (black)

Scale = 4/16

Scale = ¼

Hence, the scale of dilation is ¼

**Answer:**

Solve for u by simplifying both sides of the inequality, then isolating the variable.

Inequality Form:

u<32

Interval Notation:

(−∞,32)

**Answer:**

Shifts 4 units down --->

Stretches f(x) by a factor of 4 away from x-axis--->

Shifts f(x) 4 units right--->

Compress f(x) by a factor of 1/4 toward the y-axis --->

**Step-by-step explanation:**

We are given

We need to match the transformations.

**1) shifts f(x) 4 units down.**

When function f(x) shifts k units down the new function becomes f(x)-k

In our case

So, Shifts 4 units down --->

**2) Stretches f(x) by a factor of 4 away from x-axis**

When function f(x) is stretched by a factor of b away from x-axis the new function becomes f(bx)

So, Stretches f(x) by a factor of 4 away from x-axis--->

**3) Shifts f(x) 4 units right**

When function f(x) shifts h units right the new function becomes f(x-h)

So, Shifts f(x) 4 units right--->

**4) Compress f(x) by a factor of 1/4 toward the y-axis**

When function f(x) is compressed by h factor of a toward the y-axis the new function becomes h.f(x)

Compress f(x) by a factor of 1/4 toward the y-axis --->

(Option Not given)

(If we compress f(x) by a factor of 4 towards y-axis we get g(x)=8x-24)

**Answer: 9**

I did (-3)^2= cause I'm not sure if you meant to put ( ) ( ) in it. If you did well, sorry. I got (-3)^2=9.

**Answer:**

99.56% probability that among 7 randomly selected graduates, at least one moves to a different state after graduating.

**Step-by-step explanation:**

For each graduate, there are only two possible outcomes. Either they move to a different state, or they do not. The probability of a graduate moving to a different state is independent of other graduates. So we use the binomial probability distribution to solve this question.

**Binomial probability distribution**

The binomial probability is the probability of exactly x successes on n repeated trials, and X can only have two outcomes.

In which is the number of different combinations of x objects from a set of n elements, given by the following formula.

And p is the probability of X happening.

**54% of the school's graduates move to a different state after graduating.**

This means that

**7 randomly selected graduates**

This means that

**Find the probability that among 7 randomly selected graduates, at least one moves to a different state after graduating.**

Either none moves, or at least one does. The sum of the probabilities of these events is 1. So

We want . Then

In which

99.56% probability that among 7 randomly selected graduates, at least one moves to a different state after graduating.