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2 years ago

What is the value of the 4s in the number 244 digits

1 answer:

const2013 [10]2 years ago

3 0

Here is your number: 244.

The first digit to the left of the decimal is the ones place value

The second digit, which is the middle digit is the tens value

The third digit from the decimal is the hundreds digit value

So the first 4 is the tones digit value

The second 4 is the tens digit value

The 2 is the hundreds digit value.

You might be interested in

Which coordinates represent a translation of B (1,2) 3 units to the left and 2 units up

alexandr402 [8]

Answer:

(-2,4)

Step-by-step explanation:

By going 3 back you go 0,-1,-2 then you are already up 2 so if you go up 2 more you are at (-2,4). Hope this helps!

6 0

1 year ago

The perimeter of the rectangular base of a monument is 210.5 feet. If the width is equal to its length, what are the dimensions

Ann [662]

If width is equal to length then it's a square.
perimeter in this case would be 4x length of each side.
that is( 4 x length)= 210.5
length= width= 210.5/4= 52.62 feet

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2 years ago

Քɛօքlɛ

rjkz [21]

27x2+12x
By the way the 2 is meant to be 27x squared but I don't know how to get the symbol

7 0

2 years ago

What is this pleAse? Im dumb asfk

erma4kov [3.2K]

Answer: A the mean of plot b is greater than plot a

plot a=7 and plot b= 11

Step-by-step explanation: when solving the mean you're adding all the numbers and then divide the total by the amount of numbers there are so add all the numbers within the lines on the plot

3 0

2 years ago

Select the correct answer Which table represents the increasing linear function with the greatest unit rate

GrogVix [38]

Step-by-step explanation:

A polynomial function of degree n in the standard form is expressed as

$f(x) \ = \ a_{n}x^n \ + \ a_{n-1}x^{n-1} \ + \ a_{n-2}x^{n-2} \ + \ a_{n-3}x^{n-3} \ + \ \cdots \ + \ \\ \\ \-\hspace{1.37cm} a_{3}x^{3} \ + \ a_{2}x^{2} \ + \ a_{1}x \ + \ a_{0}$ ,

where $a_{n}, \ a_{n-1}, \ a_{n-2}, \ \cdots, \ a_{2}, \ a_{1}, \ a_{0}$ are the coefficients of the polynomial.

* The degree of a polynomial function is the highest power of which the

variable is raised to.

A linear function is a polynomial function of degree 1 in the form

$f(x) \ = \ a_{1}x \ + \ a_{0}$ ,

and is defined geometrically as a straight line where $a_{1}$ is the slope of the line and $a_{0}$ is the y-intercept of the function.

The slope of a linear function, $f(x)$ , measures the constant rate of change of $f(x)$ per unit change in $x$ . In other words, the steepness of the line.

Suppose that the linear function $f(x)$ contains two distinct points $(x_{1}, \ f(x_{1}))$ and $(x_{2}, \ f(x_{2}))$ , then the slope of line defined by the function f is

$\text{slope} \ = \ \displaystyle\frac{f(x_{2}) \ - \ f(x_{1})}{x_{2} \ - \ x_{1}}$ .

A linear function can be defined as increasing, decreasing, or constant.

It is stated that a linear function is increasing if $f(x_{2}) \ > \ f(x_{1})$ for all points $x_{1}$ and $x_{2}$ in its domain such that $x_{2} \ > \ x_{1}$ . In other words, the slope of the function is positive.

A linear function is decreasing if $f(x_{2}) \ < \ f(x_{1})$ for all points $x_{1}$ and $x_{2}$ in its domain such that $x_{2} \ < \ x_{1}$ . In other words, the slope of the function is negative.

A linear function is decreasing if $f(x_{2}) \ < \ f(x_{1})$ for all points $x_{1}$ and $x_{2}$ in its domain such that $x_{2} \ < \ x_{1}$ . In other words, the slope of the function is negative.

A linear function is constant if

$f(x_{2}) \ = \ f(x_{1})$ for all points $x_{1}$ and $x_{2}$ in its domain such that $x_{2} \ > \ x_{1}$ . In other words, the slope of the function is zero and isdescribed geometrically as a horizontal line.
$f(x_{2}) \ > \ f(x_{1})$ for all points $x_{1}$ and $x_{2}$ in its domain such that $x_{2} \ = \ x_{1}$ . In other words, the slope of the function is undefined and is described geometrically as a vertical line.

Given that the linear function of interest is not only an increasing function but also with the greatest unit rate, specifically, the linear function has a positive slope. Furthermore, the magnitude of the slope must also be the greatest.

Now, consider every option to the description of an increasing linear function stated above.

For option A, as x increases, y decreases. Hence, we know that the function has a negative slope.

For option B, similar to option A, as x increases, y decreases. Hence, we know that the function also has a negative slope.

For option C, it is observed that y increases as x increases. Hence, the function has a positive slope. The magnitude of the slope is therefore

$\text{slope(option C)} \ = \ \displaystyle\frac{-15 \ - \ (-24)}{5 \ - \ 2} \\ \\ \-\hspace{2.5cm} = \ \displaystyle\frac{9}{3} \\ \\ \-\hspace{2.5cm} = 3$

This calculation can be stated descriptively as when x increases by 3 units (from 2 to 5), y increases by 9 units (from -24 to -15). Then, the unit rate is 3 units (y increases by 3 units for every 1 unit increase in x).

For option D, similar to option A and B, where y decreases as x increases. Thus, the slope of the function is negative.

For option E, as x increases, y also increases. This implies that the function has a positive slope. The magnitude of the slope is

$\text{slope(option E)} \ = \ \displaystyle\frac{-17 \ - \ (-19)}{6 \ - \ 2} \\ \\ \-\hspace{2.5cm} = \ \displaystyle\frac{2}{4} \\ \\ \-\hspace{2.5cm} = \ \displaystyle\frac{1}{2}$ ,

implying that y increases by 0.5 units for every 1 unit increase in x.

Therefore, the linear function of interest is of option C.

4 0

1 year ago