Order the following numbers from least to greatest. Put the least number on the left. -0.32 -3.2 2 3|2​

Answer:i do hope this helps 1 should be f(x)=0 0=sqrt-2+2

2 should be f(x)=343.0029154 343.0029154=sqrt7^6+2

3 should be f(x)=6 6=sqrt34+2

4 should be f(x)=10 10=sqrt98+2

and im sorry if im wrong

1:5:1 or 3:2 is the proportional relationship.

In mathematics, two sequences of numbers, often experimental data, are proportional or directly proportional if their corresponding elements have a constant ratio, which is called the coefficient of proportionality or proportionality constant. Two sequences are inversely proportional if corresponding elements have a constant product, also called the coefficient of proportionality.

Given Data

If considering that a month has 4 weeks approx, then Laura's hair grows( 0.25 inches×4)= 1 inch in a month.

Whereas the horse's mane grows 1.5 inches in a month.

Thus the proportional relation or ratio between growth of Horse's mane and Laura's hair for the same amount of time period is 1.5:1 or 3:2

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Step-by-step explanation:

1.092*101 is the same as 1.092*100 ( or 109.2)+1.092, which equals 110.292.

7*10 is 70-1 is 69. from here, we can just estimate it since 69*2 is 138. Once you do it, you can find that it is roughly 1.59.

I hope this helped. I didn't know what you meant by the numbers under it.

Answer:

the answer is 15.6

Step-by-step explanation:

The actual dimensions of Abigail's house are 20ft, 14ft, 18ft, 16ft, 18ft.

For 6 cm in drawing his house is 12 ft on scale which is twice the drawing

This means the scale factor is 2

Therefore,

10cm = 2 × 10 = 20ft

7cm = 2 × 7 = 14ft

9cm = 2 × 9 = 18ft

8cm = 2 × 8 = 16ft

9cm = 2 × 9 = 18ft

The scale factor is the quantity that is multiplied by an object's scale to produce a separate object that has the same appearance but is a different size—either scaled up or scaled down.

To increase an object by a scale factor, measure all of its sides and multiply the result by the scale factor.

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Answer:

12+1=x    x=13

Step-by-step explanation:

12 is the hours at the doctor's office.1 is the hour driving. and x is the total time

Answer:

I'm assuming that the number is supposed to be 4.32x10‾⁴, so if the new cell has half the diameter, then it's diameter would be 2.16x10‾⁴

The number of unique trapezoids that can be drawn with base angles and side measures is 1

The given parameters are

Base angle = 60 degrees

Side lengths = 4 cm, 4 cm, 8 cm, and 12 cm

From the question, we understand that the given angle is the base angle

Since the base angles are equal, then the trapezoids is an isosceles trapezoid

This also means that the nonparallel sides are equal i.e. 4cm each

While the parallel sides are not i.e. 8cm and 12 cm

Hence, the number of unique trapezoids that can be drawn with base angles and side measures is 1

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Reflection over the y-axis: (x,y)→(−x,y)

Reflection over the x-axis: (x,y)→(x,−y)

When making a reflection of a triangle and describing it you would need to provide the following two details. First, over which axis the triangle is being reflected over. Secondly, the exact location of each reflected point of the triangle. Doing so would describe how the triangle is being reflected and which point is ending up in which location. Thus, letting the viewer/reader know exactly what is being done to the triangle

Triangle reflection is the figure obtained when a triangle is flipped on a coordinate system based on a line of reflection.

Reflection over the y-axis: (x,y)→(−x,y)

Reflection over the x-axis: (x,y)→(x,−y)

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The required coordinate of point p is (4,6) of line segment PS.

Given that

M(5, 7) is the midpoint of PS The coordinates of S are (6, 9).
To determine the coordinates of p.

Here,
Let the coordinate of P be (h, k)
Now, the coordinates of the midpoint is given by,
x = [x₁ + x₂] / 2                           ;     y = [y₁ + y₂] / 2
now, putting x = 5, x₁ = 6, x₂ = h;     y = 7, y₁ = 9 y₂ = k
5 = 6 + h / 2                              ;     7 = 9 + k / 2
10 - 6 = h                                  ;     14 - 9 = k    
h = 4                                         ;      k  = 5

Thus, the required coordinate of point p is (4,6).

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Using the weighted mean, it is found that the office should be located 13.85 miles from Bellevue.

The weighted mean is given by the sum of all elements in a data-set multiplied by it's weight, divided by the sum of the weights.

For this problem, the observations are given as follows:

These observations are the positions of the cities, considering that they are 60 miles apart, and their weights as given in the problem.

The weighted mean between these positions is found as follows:

M = (0 x 5 + 60 x 3)/(5 + 8) = 13.85.

The meaning of the weighted mean is that:

The office should be located 13.85 miles from Bellevue.

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Greetings from Brasil...

The number thought will be X, so

6.(X - 7/3) = 2 - 2X

Answer: The three consecutive numbers that make up -30 are -9, -10, and -11, -9 + -10 + -11 = -30. The smallest of the three consecutive numbers is -11.

Step-by-step explanation:

Bristol's next minimum monthly payment is $171.97

How was the minimum monthly payment of $146.52 computed?

The minimum monthly payment of $146.52 was computed from the current statement balance as 3.5% of $4,186.19

minimum monthly payment=$4,186.19*3.5%

minimum monthly payment=$146.52

The balance at the beginning next month is current statement balance minus the minimum monthly payment plus purchases of $750.00 and the interest for the month

beginning balance next month before interest=($4,186.19-$146.52)+ $750.00

beginning balance next month before interest=$4,789.67

beginning balance next month after interest=$4,789.67*(1+30.99%/12)

beginning balance next month after interest=$4,913.36

Bristol's next minimum monthly payment=3.5%*$4,913.36

Bristol's next minimum monthly payment=$ 171.97

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Answer:

5

Step-by-step explanation:

42-(3c+4)=2(c+4)+c

42-3c-4=2c+8+c

42-4-3c=3c+8

38-3c=3c+8

38-3c-3c=8

38-6c=8

6c=38-8

6c=30

c=30/6

c=5

Explanation:

531/16=(10+10+10+3) + 3

Didisor =16

Dividend=531

Quotient= 10+10+10+3

=33

Remainder=3

531-3=33*16

528=33*16

528/16=33

33=33

Mary will bake 15 trays.

Firstly converting the amount of flour into grams that Mary has.

As per the known facts 1 kilogram = 1000 grams.

So, amount of flour in grams  = 3 × 1000

Performing multiplication to calculate amount of flour

Amount of flour in grams = 3000 grams.

Now, 200 grams flour is required by number of trays = 1

So, 3000 grams flour will be required by number of trays = (1÷200)×3000

Performing multiplication and division to find the number of trays that can be baked

Number of trays = 15

Hence, Mary can bake 15 trays of muffins with 3 kilograms of flour.

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The value of x will be equal to 0 and y will be equal to 1.

It is given that there are two equations.

We have to solve both equations to get the value of x and y.

What is algebra ?

Algebra is the branch that deals with various symbols and the arithmetic operations such as addition , subtraction , etc.

As per the question ;

The two equations are

2x + 5y = 5 --- -- - - - ------ ---- --- --- ---- Equation 1

4x + 3y = 3 --- ----- ------ ----- ----- ----- -- Equation 2

Let's solve these equations to get value of x and y ;

So ;

Multiplying equation 1  , by 2 we get ;

4x + 10y = 10 --- ----- ------ ----- ----- ----- -- Equation 3

Subtract it with equation 2 ;

i.e., Equation 3 - Equation 2

(4x + 10y) - (4x + 3y) = 10 - 3

7y = 7

y = 1

And value of x will be ;

2x + 5 × 1 = 5

2x = 5 - 5

2x = 0

or

x = 0

Thus , the value of x will be equal to 0 and y will be equal to 1.

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Answer:

there.....................

Answer:

I4, C20, H6, O13, M3, V10, P23, G8, K19, H21, P16

The bacterial cell is 7 x 10¹ times smaller than the amoeba cell.

Here,

The length of a bacterial cell is about 5 x 10⁻⁶ m.

The length of an amoeba cell is about 3.5 x 10⁻⁴ m.

We have to find the how many times the bacterial cell is smaller than the amoeba cell.

What is Division method?

Division method is used to distributing a group of things into equal parts.

Now,

The length of a bacterial cell is = 5 x 10⁻⁶ m.

The length of an amoeba cell is = 3.5 x 10⁻⁴ m.

Hence, The size of cell is calculated as =  3.5 x 10⁻⁴ ÷ 5 x 10⁻⁶

                                                            = 0.7 x 10²

                                                            = 7 x 10¹

Therefore, The bacterial cell is 7 x 10¹ times smaller than the amoeba cell.

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Answer:

7 x 10^1 (i got it right on the exam)

The scale factor of Alana's drawing is 3: 72.

You must specify the extent of the shape's enlargement when describing one.

The scale factor is the ratio of two dimensions such that one figure is large and another is small.

The scale factor is done due to the unpractical measurement of any figure.

Dimension in real = 6 feet

Since,

1 feet = 12 inches

6 feet = 72 inches

Dimension in drawing = 3 inches.

Scale factor = Dimension in drawing / Dimension in real

Scale factor = 3/72

Hence "The scale factor of Alana's drawing is 3: 72".

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Answer:

The absolute value of 5 is the distance of 5 from the 0. So you go 1, 2, 3, 4, 5. 5 is exactly 5 to the right of 0. So the absolute value of 5 is just 5.

Step-by-step explanation:

ANSWER:

d

ANSWER EXPLANATION: Think of the equation as an equation for a line

y=mx+b

where in this case

C=59(F−32)

or

C=59F−59(32)

You can see the slope of the graph is 59, which means that for an increase of 1 degree Fahrenheit, the increase is 59 of 1 degree Celsius.

C=59(F)

C=59(1)=59

Therefore, statement I is true. This is the equivalent to saying that an increase of 1 degree Celsius is equal to an increase of 95 degrees Fahrenheit.

C=59(F)

1=59(F)

(F)=95

Since 95 = 1.8, statement II is true.

The only answer that has both statement I and statement II as true is D, but if you have time and want to be absolutely thorough, you can also check to see if statement III (an increase of 59 degree Fahrenheit is equal to a temperature increase of 1 degree Celsius) is true:

C=59(F)

C=59(59)

C=2581(whichis≠1)

An increase of 59 degree Fahrenheit leads to an increase of 2581, not 1 degree, Celsius, and so Statement III is not true.

The final answer is D.

Answer:

D) i and ii

Step-by-step explanation:

from given equation, we can simplify =
1.8 C = F-32 .....................i
F = 1.8 C +32 ....................ii




now,  from (i)
1.8 (C+1 ) = 1.8 C + 1.8 = (F +1.8) -3.2
so increasing 1 C  equivalent to 1.8 F ........... iii

from iii,
increasing (1/1.8) C or (5/9) C equivalent to (1.8/1.8) F or 1 F


increasing (5/9)/ (5/9) or (25/81) C equivalent to 5/9 degree F
(so given iii become false)


only i and ii is true = D

Answer:

d is the correct answer to your question

Answer:

3√3

Step-by-step explanation:

√3 +√12

we can write 12 as 3 X 4

√3 + √(3+4)

√3 + √3 √4

√4 = 2

√3 + 2√3

= 3√3

Answer:

Because the graph has the parabol shape, so the equation of it has the function:

y = ax² + bx + c

Because the parabol has a peak at point (0; 9)

=> 9 = a.0² + b.0 + c

=> c = 9

=> The parabol has a function:

y = ax² + bx + 9

Because the parabol goes through point (3; 0)

=> 0 = a.3² + b.3 + 9

=> 9a + 3b = - 9 (1)

Because the parabol goes through point (-3; 0)

=> 0 = a.(- 3)² + b.(- 3) + 9

=> 9a - 3b = - 9 (2)

Plus (1) and (2):

=> 18.a = - 18

=> a = - 1

Substitute the result on (1)

=> b = 0

=> The function of the parabol: y = - x² + 9

=> a = - 1

=> Choose A. - 1

The possible number of negative real zeros in the polynomial function is 9

The zeros of a polynomial function are the x-intercepts of the function i.e. the points where the graph of the polynomial function cross the x-axis

The given parameters are

The polynomial function, f(x)

f(−x) has 9 variations in sign

The number of variation in sign represents the possible number of negative real zeros

Recall that

The x-intercept (or the zeros) of the function is the point or points where the graph of the function crosses the x-axis i.e. the point where the function equals 0

This means that

Number of negative real zeros = variation in sign

So, we have

number of negative real zeros = 9

Hence, the possible number of negative real zeros in the polynomial function is 9

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