X^2-16x+7=0 how do I solve this step by step

Which table represents a nonlinear function? Help please!

erma4kov [3.2K]

The second one or the middle table mark Brainliest please

5 0

2 years ago

a High School athletic department bought 40 soccer uniforms at the cost of $3,000. After soccer season, they return some of the

zlopas [31]

$2,960 each. because $3,000- $40=2,960

7 0

3 years ago

How many digits do i have to write for scientific notation?

butalik [34]

All significant digits...

6 0

3 years ago

triangle MNP is similar to triangle HJK, and both triangles are isosceles. If angle P > 90 degrees, name all angles that are

puteri [66]

Answer:

∠ H = ∠ J = ∠N = ∠ M

Step-by-step explanation:

Triangle MNP is similar to triangle HJK and both triangles are isosceles triangles.

If the angle P is greater than 90 degrees, then angles M and N are the equal angles of the isosceles triangle MNP.

Hence, angle M = angle N

Now, as Δ MNP and Δ HJK are similar so, ∠ M = ∠ H, ∠ N = ∠ J, and ∠ P = ∠K

Again ∠ H = ∠ J as Δ HJK is isosceles.

Therefore, ∠ H = ∠ J = ∠N = ∠ M (Answer)

4 0

3 years ago

Gina Wilson, all things algebra unit 5 homework 2

Vilka [71]

We have that for the Question,it can be said that these the various graphs and polynomials have the following deductions

1)

Even degree

Negative leading coefficient

Second graph

2)

Odd degree

Positive leading coefficient

1st Graph

3)

The end behaviour of the 14th diploma polynomial is that it will increase to infinity.

4)

The polynomial will have a tendency to infinity.

Generally

The end behavior of a polynomial graph draws reference from the starting direction and its end direction or the ends of the x axis

Where

Graph 1

$f(x)= -\infty (Left)\\\\f(x)= +\infty (Right)$

A Graph of even or odd degree bears the following lead co-efficient characteristics

Even

$f(x) -> \infty \ as x -> \pm \infty \\\\f(x) -> -\infty \ as x -> \pm \infty$

Odd

$f(x) -> -\infty \as x -> - \infty\\\\f(x) -> \infty \ as x -> \infty$

Therefore

1st Graph

Positive leading coefficient

Odd degree

Second graph

Negative leading coefficient

Even degree

3)

Even Numbered degree typically have the identical give up behavior for the two ends. This his due to the fact that if N is a entire number,

-A^2=A^2

Due to the fact the Leading coefficient is positive, and a variety with an even exponent is additionally positive, end behaviour of the 14th diploma polynomial is that it will increase to infinity.

4)

The ninth degree polynomial as we have a leading coefficient and a abnormal exponent.

Then as x tends to infinity, the polynomial will have a tendency to terrible infinity. as x tends to -ve infinity, the polynomial will have a tendency to infinity.

For more information on this visit

brainly.com/question/12021944

5 0

2 years ago