Convert -56 degree c to Kelvin

Based on the given parameters, the square box is big enough to fit the pizza?

The given parameters are:

Rewrite the parameters properly as:

Diameter of pizza = 10 +1/3 inches

Length of square box =  10.38 inches

Express the diameter as a numeral.

So, we have:

Diameter of pizza = 10 + 1/3 inches

Evaluate the sum

Diameter of pizza = 10.33 inches

By comparison:

10.33 inches is less than 10.38 inches

This means that the square box is big enough to fit the pizza

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Complete question

Dion has a pizza with a diameter of ten and one third inches.is a square box of 10.38 inches big enough to fit the pizza?

Answer:

1.15

Step-by-step explanation:

Answer 1.15

Step-by-step explanation:

the only thing you had to do is line it up like standard algorithm and add if you need anymore help just tell me.

Answer:

x = -0.25

Step-by-step explanation:

-4 x (2 x 1) = 8x - 2 - 4

-4 x 2 = 8x - 2 - 4

-8 = 8x - 2 - 4

-8 + 4 + 2 = 8x

-2 = 8x

-2/8 = x

x =  -0.25

hoped this helped xx

The slope of the two equations is required to answer this

What is an equation?

An equation is a formula in mathematics that expresses the equality of two expressions by linking them with the equals sign. The word equation and its cognates in various languages may have somewhat different definitions; for example, in French, an équation is defined as including one or more variables, but in English, an equation is any well-formed formula consisting of two expressions linked by an equals sign.

Given equation

[tex]y=x+1[/tex] has slope [tex]m1=1[/tex]

and the other equation

[tex]-\frac{6}{5}x+3[/tex] has slope [tex]m2 =-\frac{6}{5}[/tex]

For parallel equations, [tex]m1=m2[/tex]

and for perpendicular equations, [tex]m1[/tex]x[tex]m2=-1[/tex]

These two equations are neither parallel nor perpendicular.

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The order from least to greatest of the numbers will be B. one eighth, 0.4, seventy five percent, seven fifths.

It should be noted that 7/5 = 1.4

It should be noted that 1/8 = 0.125

It should be noted that 75% = 0.75

Therefore, the ordering of the numbers from least to greatest will be one eighth, 0.4, seventy five percent, seven fifths.

In conclusion, the correct option is B.

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Here is the stem-and-leaf plot

Stem  Leaves

2           1, 2, 5, 9

3         1, 1, 2, 3, 4, 5, 6, 8, 9

4           1, 1, 3, 4, 4, 4, 5, 5, 5, 8, 8, 8, 9, 9,

5            0, 0,  3, 3, 8, 9

6           2, 3, 3, 6, 7, 7

The shape reveals that the greatest number of professors are in their 40s.

A stem-and-leaf plot is a table that is used to display numbers. It is similar to a histogram. A stem-and-leaf plot divides a number into a stem and a leaf. The stem is the first number in the digit while the leaf is the last number. For example in the number 21, 2 would be the stem and 1 would be the leaf.

An advantage of the stem-and-leaf plot is that all the data in the data set are shown. A drawback of a stem-and-leaf plot is that it can only be used for a small dataset.

Looking at the stem-and-leaf plot, it can be seen that the professors in their 40s have the highest frequency. They are 14 professors in their 40s.

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Answer:

[tex]= \frac{5}{72}[/tex]

Step-by-step explanation:

21/3 = 7

(5/8)÷(2 21/3)

2 21/3 = 2 + 21/3 = 2 + 7 = 9

then:

(5/8)÷(2 21/3) = (5/8)÷9 = 5 ÷ (8*9)

= 5/72

Answer:

The last one

Step-by-step explanation:

Work Shown:

A = original price

B = final price

C = difference in price

C = A - B

C = 899 - 599.95

C = 299.05  <--- this is the amount you save

D = C/A

D = (299.05)/(899)

D = 0.3326

D = 33.26% approximately

The integer that represents Marcus location relative to the surface is -18 and Marcus has to go 18 meters to return to the surface

The depth is given as

Depth = 18 meters below sea level

Below sea level is represented as negative

So, we have

Depth = -18

Hence, the integer that represents Marcus location relative to the surface is -18

The distance to return to the surface is

Distance = |Depth|

This gives

Distance = |-18|

Evaluate

Distance = 18

Hence, Marcus has to go 18 meters to return to the surface

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Evaluate 1(8+12)-4)+5. (6-3)​ = 31

Solution :

PEMDAS rule states that the order of operation starts with the parentheses first or the calculation which is enclosed in brackets. Then the operation is performed on exponents (degree or square roots) and later we do operations on multiplication & division and at last addition and subtraction.

BODMAS, BIDMAS and PEMDAS are acronyms for remembering the order of operations in mathematics. BODMAS stands for Brackets, Orders, Division, Multiplication, Addition and Subtraction. BIDMAS and PEMDAS do exactly the same thing but using different words.

MDAS :

stands for Multiplication, Division, Addition, and Subtraction. It is part of the Order of Operations, a collection of rules that gives a sequence for simplifying mathematical operations. It is used when an expression or equation has more than one operation. According to the Order of Operations, all multiplication or division must occur before addition or subtraction. For example, the expression 6+4×5 involves addition and multiplication. According to MDAS, simplify the multiplication portion of the expression before adding. Since 4×5 equals 20, rewrite the expression as 6+20, which equals 26

= 1(8+12)-4)+5. (6-3)​

= 20 - 4+5.3

= 16+15

=31

Answer:

Evaluate 1(8+12)-4)+5. (6-3)​ = 31

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Answer:

76

Step-by-step explanation:

i need 20 words but i gave a pic of explanation u should learn

Rob will earn in one year $2603.16.

Given that,
After his first month, he had more than expected to have due to the interest the bank provided.
This let Rob come up with a better expression w²/25+45W +155 where W is the number of weeks how much will you have in one year is to be determined.

The equation is the relationship between variables and represented as y =ax +b is an example of a polynomial equation.

Here,
Given expression,
w² / 25 + 45w + 155
In i year w = 52
= 52²/25 + 45 * 52 + 155
= 2603.16

Thus, Rob will earn in one year $2603.16.

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When Mei is building a raised bed in her garden to grow lettuce, it should be noted that the approximate length will be 1.4m.

It should be noted that from the information, Mei is building a raised bed in her garden to grow lettuce and she wants the base of the bed to be a square with an area of 2 square meters.

Therefore, an approximate side length of the base will be the square root of the value will be:

= ✓2

= 1.41 m

Therefore, based on the information, the approximate length will be 1.4m.

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The time taken to walk from first floor to sixth floor at same pace, assuming

all floors have the same height is 318 seconds or 5 minutes 18 seconds.

It takes you 53 seconds to walk from the first​ (ground) floor of a building to the third floor.

There are 60 seconds in every minute, so converting seconds to minutes is simple. Just divide the number of seconds by 60 to get your answer. Every 60 seconds a full minute has passed. Dividing a number tells you how many times one number "fits" in the other. Oftentimes the number of seconds will not perfectly convert into minutes. This decimal represents the number of seconds left over.

Walking one floor takes 53 seconds.

So, walking six floors at same pace = 53 seconds * 6

=> 318 seconds or 5 minutes 18 seconds.

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Answer:

64=18

Step-by-step explanation:

Answer:

34.

Step-by-step explanation:

-163 - 18 = -181

-181 - (-215) = 34.

Answer:

34

Step-by-step explanation:

-163-18-(-215)

-163-18+215

-181+215

34

(I tried my best, is this what your question was?)

The number of centimeters on the blue print is 54 cm.

Given the scale of the drawing of a blue house shows that 6 cm is 3 meters.

The plan says  6 cm is 3 meters. The equation can be written, like this:

6cm = 3m

However, it's not useful for a conversion, so it's better to write it as a ratio, like this:

6cm/ 3m or 3m / 6cm

This as a conversion, take the given number  and multiply it by the appropriate conversion factor. The key to choosing the right one is to think about which units need to be destroyed and how to achieve this. In this problem we are given 27 meters and we want to know it will be  centimeters on the scale. So we have to choose a conversion factor that will remove meters and leave us with centimeters. If in doubt, identify a possible problem and test the units.

Example: 27m × (3m / 6cm)

It is clear that in this form the counters will not be cancelled.

So instead we try:

27m × (6cm / 3m) = 162cm / 3 = 54cm

So the number of centimeters on the blue  represents the actual distance of 27 meters when the scale on the figure shows a house The blue color shows that 6 cm represents 3 meters or 54 cm.

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If a temperature differs from normal by x° F it will be 73.9° F ± x° F.

A mod function is defined as |x|= a which is x = a or - x = - a.

According to the given question a normal temperature for a certain animal is 73.9 F if a temperature x that differs from the normal it can be

73.9° F + x° F or 73.9° F - x° F which is

73.9° F ± x° F.

Because rise of temperature and fall of temperature is a temperature difference that differs from the normal temperature.

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Kinko's checkbook balance: $3,301.82 +Collection on notes receivable: $400,00 -Collection fee: $10.00 Notes-fee- $390.00 Error in recording: $69.00 Balance (Notes-fee)+Error= $3,760.82 -NSF Check: $690.65 -Service Charge: $8.50 Total in deduct: $699.15 Reconciled Balance: $3,061.67

Kinko's bank balance: $2,955.82

+Deposit in transit: $510.19 Balance+DIT= $3,466.01 -Outstanding checks (total): $404.34 Reconciled balance: $3,061.67

Using the percentage and hours, the total number of technician that was there is 42.

The project is budgeted for 2400 hours and will last 3 weeks.

This means the whole project will last for 2400 hours for 3 weeks.

Technicians will cover 25% of the project for the first week and then 60% for the final two weeks.

This simply implies 25% of the project will be completed in the first week. Then 60% of the remainder of the project will be completed the final two weeks.

Each technician normally works 40 hours per week.

Therefore,

Number of hours for the first week = 25 % of 2400

Number of hours for the first week = 25 / 100 × 2400

Number of hours for the first week = 600 hours

Therefore,

number of technicians for the first week = 600 / 40

number of technicians for the first week = 15 technicians

Therefore,

Number of hours for the final two week = 60 % of (2400 - 600)

Number of hours for the final two week = 60 / 100 × 1800

Number of hours for the final two week = 1080 hours

Hence,

number of technicians for the final two week = 1080 / 40

number of technicians for the final two week = 27 technicians

Therefore, the total number of technician that was there is 42.

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Yes, it should be that.Giovanni's account balance has the least variation from maximum to minimum that month.

It should be noted that the formula for calculating the variation is;

Balance difference  = Maximum balance - Minimum balance.

For Jordan;

Maximum balance = $145.

Minimum balance = $-25

Balance difference  = 145 - (-25) = $170

For Giovanni;

Maximum balance = $168.

Minimum balance = $15.

Balance difference  = 168 - 15 = $ 153.

For Elisa;

Maximum balance = $152.

Minimum balance = $-10

Balance difference  = 152 -(-10) = $162.

Therefore, for the data it is clear that the minimum account variation is for Giovanni which is $153.

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The correct option is A. 0.156. The number (1.092×10¹) is 156 times larger than number (7×10⁻¹).

For the given number;

The number 1.092×10¹ can be written as; 10.92 after multiplication with 10.

Similarly, the number 7×10⁻¹ can be written as 0.7 after diving with 10.

Now, divide larger number by 0.7

=  10.92/0.7

= 156

Thus, the number 1.092×10¹ is almost 156 time greater than (7×10⁻¹).

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The value of [tex]P(\frac{A}{B_{1} })[/tex] is [tex]\frac{3}{5}[/tex] and the value of [tex]P(\frac{A}{B_{2} })[/tex] is [tex]\frac{4}{5}[/tex] .

Probability distribution is the mathematical function that gives the probabilities of occurrence of different possible outcomes for an experiment.

Given the 4 white and 2 black balls in the first box and 1 white and 3 black balls in the second box.

Let [tex]B_{1}[/tex] is the event that the transferred ball is white and [tex]B_{2}[/tex] is the event that the transferred ball is black. Let A be the event that the ball drawn from the second box after the transfer is black.

After 1 ball is transferred from the first box to the second box, there will be total of 5 balls in the second box.

Now, the probability of getting the black ball from the second box after transferring the white ball is [tex]P(\frac{A}{B_{1} })=\frac{3}{5}[/tex] and the probability of getting a black ball from the second box after transferring the black ball is [tex]P(\frac{A}{B_{2} })=\frac{4}{5}[/tex].

Hence, [tex]P(\frac{A}{B_{1} })=\frac{3}{5}[/tex] and [tex]P(\frac{A}{B_{2} })=\frac{4}{5}[/tex]

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The equation of the curve is [tex]y=x^{3}-2x^{2}+5x+1[/tex].

The Gradient of the curve at a point is defined as the gradient of the tangent to the curve at that point. To find the gradient at a particular point on the curve y=f(x), simply substitute the x -coordinate of that point into the derivative.

Given the gradient of a curve at a point P(2,11) is 9.

[tex]\frac{d^{2}y }{dx^{2} } =6x-4[/tex]

Integrating both sides-

[tex]\frac{dy}{dx } =\frac{6x^{2} }{2}-4x+C[/tex]

[tex]\frac{dy}{dx } =3x^{2} -4x+C[/tex]

Now, the gradient of a curve at a point P(2,11) is 9.

⇒[tex]3(2^{2})-4(2)+C=9[/tex]

⇒4+C=9

⇒C=5

So, [tex]\frac{dy}{dx } =3x^{2} -4x+5[/tex]

Again integrating both sides-

[tex]y=x^{3}-2x^{2} +5x+A[/tex]

Point(2,11) lies on the curve.

So, [tex]11=2^{3}-2(2^{2}) +5(2)+A[/tex]

⇒11=10+A

⇒A=1

Putting value of A in equation of curve-

[tex]y=x^{3}-2x^{2}+5x+1[/tex].

Thus, The equation of the curve is [tex]y=x^{3}-2x^{2}+5x+1[/tex].

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Answer:one million one hundred and twenty-seven thousand three hundred and twenty-six

Step-by-step explanation:

Option c - (0 , -1).

Terminal Point on the Unit Circle. To find the terminal point on the unit circle, start at (1, 0), measure the angle in degree or radian on the circle (move counter clockwise if the angle is positive and clockwise if the angle is negative.) The coordinate of the endpoint is called the terminal point.

In a unit circle, θ = 3π/2 radians.

r = 1

Angle θ = 3π/2

The terminal point is (rcosθ, rsinθ)

= (cos3π/2, sin3π/2)

cos3π/2 = 0

sin3π/2 = -1

= (0, -1)

Thus,  for the unit circle 3π/2 = 0  ,the terminal points are (0, -1) . So the option C is the correct answer.

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