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3 years ago

15

WILL MARK BRAINLIEST

1 answer:

kherson [118]3 years ago

6 0

Answer

g(x) = x^3 − x^2 − 4x + 4

End behavior- Falls to the left rises to the right

y intercept-(0, 4)

Zeros- (1,-2,2)

g(x) = x^3 + 2x^2 − 9x − 18

End behavior- Falls to the left rises on the right

y intercept- (0,-18)

Zeros- (-2,-3,3)

g(x) = x^3 − 3x^2 − 4x + 12

End behavior-Falls to the left rises to the right

y intercept-(0,12)

Zeros- (3,-2,2)

g(x) = x^3 + 2x^2 − 25x − 50

End behavior- falls to the left rises to the right

y intercept(0,-50)

Zeros- (-2,-5,5)

g(x) = 2x^3 + 14x^2 − 2x − 14

End behavior- falls to the left rises to the right

y intercept-(0,-14)

Zeros- (-7,-1,1)

Step-by-step explanation:

~Plz tap the crown~

~ Thank you~

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butalik [34]

Since the shape is a parallelogram and the formula to finding a parallelogram is base times height .the picture shows that the height is 11 and the width is 3. all you have to do is 3 times 11 = 33. I know the length is 11 cuz a parallelogram is just a rectangle but you have to rearrange it . So it makes sense that the length is 11

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The numbers 5, 6, 7, and 8 are randomly arranged to create a four-digit number. What is the probability that the number formed i

myrzilka [38]

Using the <u>arrangements and the probability concept</u>, it is found that there is a 0.75 = 75% probability that the number formed is not divisible by 4.

A probability is the <u>number of desired outcomes divided by the number of total outcomes</u>.

The number of possible arrangements of n elements is given by $A_n = n!$

In this problem, there are 4 elements, hence $n = 4, T = A_4 = 4! = 24$ .

A number is a multiple of 4 if the <u>number composed by it's last 2 digits are multiples of 4</u>.

Hence, the possible options for the last 2 digits are: 56, 68, 76.

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The other 18 numbers formed are not divisible by 4, hence:

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2 years ago

Can anyone help me out on this question?

svp [43]

Firstly , we will check continuity at x=1

we can use method

Suppose, f(x) is continuous at x=c

then it must satisfy

$\lim_{x \to c} f(x)=f(c)$

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firstly , we can find limit

$\lim_{x \to 1-} f(x)= \lim_{x \to 1-}(x+3)=1+3=4$

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now, we can find f(1)

$f(1)=3*1+1=4$

so, we got

$\lim_{x \to 1} f(x)=f(1) =4$

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Naily [24]

Step-by-step explanation:

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Step-by-step explanation:

For this question, we can use P.E.M.D.A.S.

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