What are the factors of the product represented below?TILES
A. (2x2 + 1)(3x2 + 1)
+
B. (5x + 1)(x+1)
C. (2x + 1)(3x + 1)
O D. (3x + 1)(2x+2)
What are the factors of the product represented below? TILES - 1

Answers

Answer 1
Answer:

Answer:

C

Step-by-step explanation:

The top is 2x + 1 and the left is 3x + 1

Answer 2
Answer:

Answer:

C

The top is 2x + 1 and the left is 3x + 1


Related Questions

Please show work with answer
Kevin plants a total of 72 flower in equal rows. He plants 6 rows of of yellow flowers and 2 rows of red flowers. How any flowers are in each row?
Solve used the basic percent equation 10% of 600 is what ??? Remember Percent×base=amount
What's the inverse operation of division? A. Multiplication B. All mathematical operations C. Subtraction D. Division has no inverse operation.
What is a root function of the polynomial function F(x)= x^3 + 3x^2 - 5x - 4

In the right triangle shown m

Answers

I needa see it tho for I could help
you can’t see anything

What are the answers to 7 and 8?

Answers

Answer:

Step-by-step explanation: 7 b  and d8

A bottler of drinking water fills plastic bottles with a mean volume of 999 milliliters (ml) and standard deviation 7 ml. The fillvolumes are normally distributed. What is the probability that a bottle has a volume greater than 992 mL?
1.0000
0.8810
0.8413
0.9987

Answers

The required probability that a bottle has a volume greater than 992 mL is 0.84134. Option C is correct

Given that,
A bottler of drinking water fills plastic bottles with a mean volume of 999 milliliters (ml) and a standard deviation of 7 ml. The fill volumes are normally distributed. What is the probability that a bottle has a volume greater than 992 mL, is to be determined

What is probability?

Probability can be defined as the ratio of favorable outcomes to the total number of events.

We use Z-statistic to find out the probability,

z = (x − μ) / σ

x = raw score = 992 mL
μ = population mean = 999 mL
σ = standard deviation
z = [992 − 999]/7
z = -1

P-value from Z-Table:

P(x<992) = 0.15866

P(x>992) = 1 - P(x<992) = 0.84134

Thus, the required probability that a bottle has a volume greater than 992 mL is 0.84134

Learn more about probability here:

brainly.com/question/14290572

#SPJ2

Answer:

0.8413

Step-by-step explanation:

Find the z score.

z = (x − μ) / σ

z = (992 − 999) / 7

z = -1

Use a chart or calculator to find the probability.

P(Z > -1)

= 1 − P(Z < -1)

= 1 − 0.1587

= 0.8413

2. picking a number from 1 to 5 and choosing
the color red, white, or blue

Answers

Answer: Its 3 and red

It’s 3 and red all of the other awser combined would be wrong so the correct awnser is 3 and red

What is the system of checks and balances designed to ensure?

Answers

Answer:

ensure that no single branch of government would have too much power

Step-by-step explanation:

For what side length(s) is the area of an equilateral triangle equal to 30 cm?? Only enter the number, in centimeters, rounded to two decimal places. A cm ►

Answers

Answer: The sides length are 8.32 cm

Step-by-step explanation:

An equilateral triangle has all his sides of the same lenght, so we assume that the triangle has an L lenght in his sides.

The area of a triangle isArea = (base * height)/(2)where the base is L, the Area is 30 and an unknown height.

To determine the height, we cut the triangle in half and take one side. By simetry, one side has a base of (L)/(2), a hypotenuse of L and a the unknown height.  

Then we apply the Pythagoras theorem, this states that in a right triangle, the square of the hypotenuse is equal to the sum of the squares of the other two sides, or, hypotenuse = \sqrt{c^(2) + c^(2) }Where one c is (L)/(2) and the other is the height.

Then we find one of the c of the equation wich will be the height.

height = \sqrt{hypotenuse^(2)-base^(2) }

height = \sqrt{ L^(2) -(L)/(4) ^(2)}\nheight = \sqrt{( 3L^(2))/(4) } \n\nheight = (√(3)L )/(2)

Finally, we use the triangle area mentioned before an find the value of L.

30 = (L*(√(3)L )/(2) )/(2) \n\nL = \sqrt{(120)/(√(3) ) } \n\nL = 8.32 cm