what is the square root of 139?

Answer:

1 minute and 44 seconds... 1 minute and 37 seconds. a pattern of -7 seconds

To calculate the cost of the gas used by Ryosuke to drive his friend back home from work, we need to determine the distance traveled and then calculate the corresponding fuel consumption and cost.

Given that the odometer reading increased from 74,568 to 74,592, and the car gets 28 miles per gallon, we can calculate the distance traveled as 24 miles. Multiplying the distance by the fuel consumption rate, we find that Ryosuke used approximately 0.857 gallons of gas. Multiplying this by the price of one gallon ($4.05), we determine that the cost of the gas used is approximately $3.47.

To calculate the distance traveled by Ryosuke, we subtract the initial odometer reading from the final odometer reading: 74,592 - 74,568 = 24 miles.

Since Ryosuke's car gets 28 miles per gallon, we can determine the fuel consumption by dividing the distance traveled by the fuel efficiency: 24 miles / 28 miles per gallon = 0.857 gallons.

To calculate the cost of the gas used, we multiply the fuel consumption by the price per gallon: 0.857 gallons * $4.05 per gallon = $3.47.

Therefore, the cost of the gas used for Ryosuke to drive his friend back home from work is approximately $3.47, rounded to the nearest cent.

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Answer:

The surface area of the given cylinder is 803.8 in² to the nearest tenth.

Step-by-step explanation:

The formula for the surface area of a cylinder is:

\(\boxed{SA = 2\pi r^2 + 2\pi rh}\)

where r is the radius of the circular base, and h is the height of the cylinder.

From inspection of the given diagram:

Substitute these values into the formula and solve for SA:

\(\begin{aligned}\implies SA&=2\pi r^2 + 2\pi rh\\&=2 \cdot 3.14 \cdot 8^2+2 \cdot 3.14 \cdot 8 \cdot 8\\&=2 \cdot 3.14 \cdot 64+2 \cdot 3.14 \cdot 8 \cdot 8\\&=401.92+401.92\\&=803.84\\&=803.8\; \sf in^2\;\;(nearest \; tenth)\end{aligned}\)

Therefore, the surface area of the given cylinder is 803.8 in² to the nearest tenth.

Question :-

Answer :-

\( \rule{180pt}{3pt}\)

Diagram :-

\(\setlength{\unitlength}{1mm}\begin{picture}(5,5)\thicklines\multiput(-0.5,-1)(26,0){2}{\line(0,1){40}}\multiput(12.5,-1)(0,3.2){13}{\line(0,1){1.6}}\multiput(12.5,-1)(0,40){2}{\multiput(0,0)(2,0){7}{\line(1,0){1}}}\multiput(0,0)(0,40){2}{\qbezier(1,0)(12,3)(24,0)\qbezier(1,0)(-2,-1)(1,-2)\qbezier(24,0)(27,-1)(24,-2)\qbezier(1,-2)(12,-5)(24,-2)}\multiput(18,2)(0,32){2}{\sf{8 \: in}}\put(9,17.5){\sf{8 \: in}}\end{picture}\)

Solution :-

As per the provided information in the given question, we have been given that the radius of the cylinder is 8 in. The height of the cylinder is 8 in. We have been asked to find or calculate the surface area of the cylinder.

To calculate the surface area of the cylinder, we will use the formula below :-

\(\bigstar \:\:\:\boxed{\sf{\:\:Surface \: Area_{(Cylinder)} = 2\pi r^2 + 2\pi rh \:\:}}\)

Substitute the given values into the above formula and solve for surface area:

\(\sf:\implies Surface \: Area_{(Cylinder)} = 2\pi r^2 + 2\pi rh\)

\(\sf:\implies Surface \: Area_{(Cylinder)} = (2)(3.14)(8 \: in)^2 + (2)(3.14)(8\:in)(8\:in) \)

\(\sf:\implies Surface \: Area_{(Cylinder)} = (2)(3.14)(64 \: in^2) + (2)(3.14)(64\:in^2) \)

\(\sf:\implies Surface \: Area_{(Cylinder)} = (2)(200.96 \: in^2) + (2)(200.96 \: in^2) \)

\(\sf:\implies Surface \: Area_{(Cylinder)} = 401.92 \: in^2 + 401.92 \: in^2 \)

\(\sf:\implies \bold{Surface \: Area_{(Cylinder)} = 803.84 \: in^2}\)

Therefore :-

\(\\\)

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One effect of glasnost was that A) governments in Eastern Europe introduced reforms.

The correct response is A) governments in Eastern Europe introduced reforms.

Glasnost, meaning "openness" in Russian, was a policy introduced in the Soviet Union by Soviet leader Mikhail Gorbachev in the 1980s. It aimed to promote transparency, political openness, and freedom of expression. While Glasnost primarily affected the Soviet Union, its impact also extended to Eastern European countries under Soviet influence.

As a result of Glasnost, governments in Eastern Europe began introducing reforms. The policy led to a loosening of restrictions on freedom of speech, press, and political dissent. It created an atmosphere of increased openness and public discussion, which facilitated demands for political and social change.

In countries such as Poland, Hungary, Czechoslovakia, and East Germany, the push for reform gained momentum. Popular movements and protests emerged, advocating for greater political rights, democracy, and economic reforms. This eventually led to significant political transformations, including the fall of communist governments in some Eastern European countries.

Therefore, the effect of Glasnost was that governments in Eastern Europe introduced reforms, marking a shift away from the rigid communist system and towards more democratic and open societies.

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T A can be seen as a linear transformation from R^2 to R^3.

To find the range and codomain of the matrix transformation T A, we need to first determine the matrix T A . The matrix T A is obtained by multiplying the input vector x by A:

T A (x) = A x

Therefore, T A can be seen as a linear transformation from R^2 to R^3.

To determine the range of T A , we need to find all possible outputs of T A (x) for all possible inputs x. Since T A is a linear transformation, its range is simply the span of the columns of A. Therefore, we can find the range by computing the reduced row echelon form of A and finding the pivot columns:

A =  (\left[\begin{array}{cc}1 & 2 \ 1 & -2 \ 0 & 1\end{array}\right]) ~ (\left[\begin{array}{cc}1 & 0 \ 0 & 1 \ 0 & 0\end{array}\right])

The pivot columns are the first two columns of the identity matrix, so the range of T A is spanned by the first two columns of A. Therefore, the range of T A is the plane in R^3 spanned by the vectors [1, 1, 0] and [2, -2, 1].

To find the codomain of T A , we need to determine the dimension of the space that T A maps to. Since T A is a linear transformation from R^2 to R^3, its codomain is R^3.

If the functions were not linear, it would not make sense to talk about their range or codomain in this way. The concepts of range and codomain are meaningful only for linear transformations.

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Answer: 7, 6 ,7

Step-by-step explanation:

Answer:

Antoinette's parents paid $ 70000 by the time she left the school.

Step-by-step explanation:

Antoinette's parents paid at the beginning (\(t = 0\)) $ 6230, and each year paid annual fees including increases seven times. (\(0 <t \leq 7\)) We find that annual fee paid at a given year is represented by the following formula:

\(C(t) = C_{o}\cdot \left(1+\frac{r}{100} \right)^{t}\)

Where:

\(C_{o}\) - Initial annual fees, measured in US dollars.

\(C(t)\) - Current annual fees, measured in US dollars.

\(r\) - Yearly increase rate, dimensionless.

If we know that \(C_{o} = \$\,6230\) and \(r =9.5\), first 8 annual fees paid by Antoinette's parents are:

\(C(0) = \$\,6230\)

\(C(1) =\$\,6821.85\)

\(C(2) = \$\,7469.93\)

\(C(3) = \$\,8179.57\)

\(C(4) = \$\,8956.63\)

\(C(5) = \$\,9807.51\)

\(C(6) = \$\,10739.22\)

\(C(7) = \$\,11759.45\)

Now, we sum each yearly fees to determine the total paid by Antoinette's parents when she leaves the school at the end of the 8th year.

\(C_{T} = C(0) +C(1)+C(2) + C(3)+C(4)+C(5)+C(6)+C(7)\)

\(C_{T} = \$\,6230+\$\,6821.85+\$\,7469.93+\$\,8179.57+\$\,8956.63+\$\,9807.51+\$\,10739.22+\$\,11759.45\)

\(C_{T} = \$\,69964.16\)

Antoinette's parents paid $ 70000 by the time she left the school.

Answer:

mint ----> 6

strawberry ----> 105

chocolate -----> 16

Step-by-step explanation:

90° ------> 12

so , 15° -----> 2

mint ---> 45° --> 15°× 3 ---> 2×3 --> 6

strawberry ---> 14 ---> 2×7 ---> 15° × 7 -->105°

chocolate ---> 120° ---> 8×15° --> 8×2 ---> 16

Yes, the pie chart and table show some information about the children's favorite ice cream flavors.

The pie chart shows that the most popular flavor is chocolate, with 30% of the children choosing it. Vanilla is the second most popular flavor, with 25% of the children choosing it. Strawberry is the third most popular flavor, with 20% of the children choosing it. The other flavors are less popular, with each receiving less than 10% of the votes.

The table shows the number of children who chose each flavor. There were 15 children who chose chocolate, 12 children who chose vanilla, 10 children who chose strawberry, 4 children who chose mint, 3 children who chose cookies and cream, and 2 children who chose coffee.

The pie chart and table together provide a good overview of the children's favorite ice cream flavors. Chocolate is the clear favorite, followed by vanilla and strawberry. The other flavors are less popular, but they still have some fans.

Here is a table that summarizes the information from the pie chart and table:

Flavor Number of Children Percentage

Chocolate 15 30%

Vanilla 12 25%

Strawberry 10 20%

Mint 4 10%

Cookies and cream 3 7.5%

Coffee 2 5%

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Answer: no

Step-by-step explanation: 3 is the same as 0.03% and 300% is the same as 3%.

Answer:

it isn't correct

\(x {}^{2} - 6x - 7 = 0 \\ d = 36 + 28 = 64 \\ x1 = \frac{6 - 8}{2} = - 1 \\ x2 = \frac{6 + 8}{2} = 7\)

Answer:

her solution isn't correct .

because she had done a slight mistake in her calculation.

i.e.

\(\sqrt{16}=4 \:\:not \:\:16\)

Step-by-step explanation:

solution given:

x²-6x-7=0

making it a perfect square

we must make it on the form of (a+b)²or(a-b)²

so

x²-2*3*x+3²-3²-7=0

(x-3)²-9-7=0

(x-3)²-16=0

adding 16 on both aide

(x-3)²=16

doing square root on both side

\(\sqrt{(x-3)²}=\sqrt{16}\)

x-3=±4

taking positive

x-3=4

adding 3 on both side

x=7

and.

taking negative

x-3=-4

adding 3 on both side

x=-4+3

x=-1

x=-1 or 7

The final MIPS instruction is lw $0, 0($4). This is the same as the Source Column in the Text Segment window. To answer this question, we should first locate the address 0x00400010 in the Text Segment window, which will show you the machine code at this address in hexadecimal format.

a. Next, convert this hexadecimal code to binary.
b. After obtaining the binary version of the machine code, you need to determine the instruction type by examining the opcode (the first 6 bits of the binary code). Based on the opcode, you can identify whether it is an R-type, I-type, or J-type instruction. The number of fields and their names differ for each instruction type:
- R-type: 6 fields (opcode, rs, rt, rd, shamt, funct)
- I-type: 4 fields (opcode, rs, rt, immediate)
- J-type: 2 fields (opcode, address)
c. To find the value of each field in hexadecimal, first identify the binary bits corresponding to each field based on the instruction type determined in step b. Then, convert each field from binary to hexadecimal.
d. To identify the operation and mapping of the registers, refer to the MIPS reference sheet. Match the opcode and (if applicable) the funct code to the corresponding operation. For R-type instructions, also identify the source registers (rs, rt) and the destination register (rd). For I-type instructions, identify the source register (rs), the target register (rt), and the immediate value. For J-type instructions, there is no register mapping.
e. The final MIPS instruction can be determined by combining the operation and register mappings obtained in step d. Compare this instruction to the one in the Source Column of the Text Segment window to verify if they are the same.

a. The machine code at address 0x00400010 in hex is 0x8fa40000. Converting this to binary gives us 10001111101001000000000000000000.
b. From the binary version of the machine code, we can see that this is an I-type instruction. We can tell because the first six digits (100011) correspond to the opcode for an I-type instruction. There are three fields in this instruction type: opcode, rs, and immediate.
c. The value of each field in hex is opcode (0x8), rs (0x14), and immediate (0x0).
d. According to the MIPS sheet, this instruction is an lw (load word) operation. We can tell because the opcode (0x8) corresponds to lw on the sheet. The mapping of registers being used in this instruction is: $4 (rs) and $0 (rt) are being used, and the immediate value (0x0) is being added to the value in $4 to get the memory address to load from.
e. The final MIPS instruction is lw $0, 0($4). This is the same as the Source Column in the Text Segment window.

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The correct answer is b. we know the standard deviation of the population.

The Nearly Normal condition, also known as the Central Limit Theorem, states that the sampling distribution of the sample mean tends to be approximately normal, even if the population distribution is not normal, under certain conditions. One way to meet the Nearly Normal condition is by knowing the standard deviation of the population.

When the standard deviation of the population is known, the sample size does not have to be large for the sampling distribution of the sample mean to be approximately normal. This is because the standard deviation provides information about the variability of the population, allowing for a more accurate estimation of the sample mean distribution.

While the other options (a, c, and d) may be relevant in specific scenarios, they are not directly related to meeting the Nearly Normal condition as defined by the Central Limit Theorem.

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Answer:

$2284.6

Step-by-step explanation:

Given data

Principal= $200

Rate= 7%

Time= 1980-2016= 36 years

The expression for the exponential model is given as

A= P(b)^t

b=1+r-----------because will are dealing with increase

A= P(1+r)^t

A=200(1+0.07)^36

A= 200(1.07)^36

A= 200*11.423

A=$2284.6

The value of the card is $2284.6

Answer:

36

Step-by-step explanation:

9 times 4 buddy

La suma de dos números es 15 y la suma de sus cuadrados es 113. Por lo tanto, los dos números son 7 y 8.

Para resolver este problema, podemos utilizar el método de sustitución. Si llamamos a los dos números "x" e "y", podemos plantear dos ecuaciones con la información que nos dan:

x + y = 15 (ecuación 1)
x² + y² = 113 (ecuación 2)

De la primera ecuación, podemos despejar a "y" para obtener:

y = 15 - x

Ahora, podemos sustituir este valor de "y" en la segunda ecuación:

x² + (15 - x)² = 113

Expandiendo y simplificando:

x² + 225 - 30x + x² = 113
2x^2 - 30x + 112 = 0

Esta es una ecuación cuadrática que podemos resolver utilizando la fórmula general:

x = (-b ± sqrt(b² - 4ac)) / 2a

Donde:

a = 2
b = -30
c = 112

Sustituyendo:

x = (-(-30) ± sqrt((-30)² - 4(2)(112))) / 2(2)
x = (30 ± sqrt(900 - 896)) / 4
x = (30 ± 2) / 4

Esto nos da dos posibles valores para "x":

x₁ = 8
x₂ = 7

Para encontrar los valores correspondientes de "y", podemos utilizar la ecuación que obtuvimos antes:

y = 15 - x

Así que:

y₁ = 15 - 8 = 7
y₂ = 15 - 7 = 8

Por lo tanto, los dos números son 7 y 8.

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Some information that someone might use to solve problems related to a circle design is the Tangent Arc theorem.

The tangent arc theorem states that if an angle is formed by two secants, one secant, one tangent, or two tangents, and also intersects in a space outside of the circle, then the value obtained will be equal to the difference of the values of the intercepted arcs divided by one and a half.

Also, note that angles outside a circle are those whose vertex or arc is pointed outwards and their sides are either secants or tangents. With this information, it will be possible to solve problems related to tangent lines and arc measures.

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Answer:

Dispensed

Step-by-step explanation:

The given two planes 2x + 4y + 3z = 5 and x + 8y + 10z = 3 are perpendicular to each other.

According to the given question.

We have two planes

2x - 4y + 3z = 5

and,

x + 8y + 10z = 3

Since, two planes are perpenicular if

\(a_{1} a_{2} + b_{1} b_{2} + c_{1} c_{2} = 0\)

Where \(a_{1}\), \(b_{1}\) and \(c_{1}\) and \(a_{2}\), \(b_{2}\) and \(c_{2}\) are the direction ratios of planes.

And the two planes are parallel to each other if

\(\frac{a_{1} }{a_{2} } =\frac{b_{1} }{b_{2} } = \frac{c_{1} }{c_{2} }\)

Here, the direction ratios of plane 2x + 4y + 3z = 5 are 2, -4, and 3  and the direction ratios of plane x + 8y + 10z = 3 are 1, 8, and 10

Now,

2(1) + (-4)(8) + 3(10)

= 2 - 32 + 30

= 0

Since, the sum of the product of the direction ratios of  the two palnes is 0. Therefore, the given two planes 2x + 4y + 3z = 5 and x + 8y + 10z = 3 are perpendicular to each other.

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number of eighth-graders who want fruit smoothies: 150

total number of students: 800

relative frequency: 150/800 = 3/16 ≈ 0.19

The interquartile range of the data will be 13

When arranged from lowest to highest, the IQR reflects the median 50% of values. To calculate the interquartile range (IQR), firstly compute the median (middle value) of the data's lower and upper halves. All those are quartile 1 (Q1) and quartile 3 (Q3) values (Q3). The interquartile range is the difference between quarters three and then one.

first, let us sort the data from lowest to highest

25,25,29,31,33,37,38,42,46

Q1- median of the lower half of the data=(29+25)/2=27

Q3-median of the upper half of the data=(38+42)/2=40

the interquartile range of the data will be Q3-Q1

40-27= 13

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The surface area of the composite figure is 524 square meters

The given composite figure is made up of a triangular prism and a rectangular prism. The surface area of the figure is given as:

Surface area = 2(16*5+5*4+16*4) + (16*6) + 2(50)

Take the sum

Surface area = 2(80+20+64) + 96 + 100

Surface area = 2(164) +196

Surface area = 328 + 196

Surface area = 524 square meters

Hence the surface area of the composite figure is 524 square meters

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Answer:

0.904

Step-by-step explanation:

Using the binomial distribution, it is found that there is a 0.905 = 90.5% probability of getting at most 2 twos.

For each time the die is rolled, there are only two possible outcomes, either the result is a 2, or it is not. The result on a roll is independent of any other roll, which means that the binomial distribution is used to solve this question.

Binomial probability distribution

\(P(X = x) = C_{n,x}.p^{x}.(1-p)^{n-x}\)

\(C_{n,x} = \frac{n!}{x!(n-x)!}\)

The parameters are:

In this problem:

The probability is:

\(P(X \leq 2) = P(X = 0) + P(X = 1) + P(X = 2)\)

Hence:

\(P(X = x) = C_{n,x}.p^{x}.(1-p)^{n-x}\)

\(P(X = 0) = C_{7,0}.(0.1667)^{0}.(0.8333)^{7} = 0.279\)

\(P(X = 1) = C_{7,1}.(0.1667)^{1}.(0.8333)^{6} = 0.391\)

\(P(X = 2) = C_{7,2}.(0.1667)^{2}.(0.8333)^{5} = 0.235\)

Then:

\(P(X \leq 2) = P(X = 0) + P(X = 1) + P(X = 2) = 0.279 + 0.391 + 0.235 = 0.905\)

0.905 = 90.5% probability of getting at most 2 twos.

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Answer:

≈ 7.8598

Step-by-step explanation:

Let's round pi to 3.14159. First, we multiply 3.14159 by 4.5, which is around 14.13716. Then, we divide 3.14159 by 0.5, which is around 6.28318. So, 14.13716 - 6.28318 = 7.8598

When x^3+2x^2+x+1 is divided by (x+1) then remainder is 1.

In the given question, we have to find what is remainder when x^3+2x^2+x+1 is divided by (x+1).

To find the remainder there are two ways. First we divide the x^3+2x^2+x+1 by (x+1). Second we find the value of from (x+1) by equating (x+1) equal to zero. The put the value of x in the expression x^3+2x^2+x+1.

In this we ca easily find the remainder.

Now we firstly find the value of x;

(x+1) = 0

Subtract 1 on both side we get;

x= −1

Now put x= -1 in the expression x^3+2x^2+x+1.

x^3+2x^2+x+1 = (−1)^3+2(−1)^2+(−1)+1

x^3+2x^2+x+1 = −1+2−1+1

x^3+2x^2+x+1 = 1

Hence, when x^3+2x^2+x+1 is divided by (x+1) then remainder is 1.

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The right question is:

What is remainder when x^3+2x^2+x+1 is divided by (x+1)?

Hey there! I'm happy to help!

Let's call these numbers x and y and model the information we have.

x=1/5y

y-x=228 (we see that x is smaller than y in the first equation, so we put it second )

We see that x is equal to 1/5y. We can switch the x in the second equation with 1/5y and solve for y.

y-1/5y=228

4/5y=228

We divide both sides by 4/5.

y=285

We know that x is 1/5 of y, so we divide by 5.

285/5=57

x=57

So, our numbers are 57 and 285.

Have a wonderful day! :D

The 2 positive numbers are 285 and 57 and they have a difference of 228.

An equation is an expression used to show the relationship between two or more numbers and variables.

Let x represent the bigger positive number and y the smaller number. Hence:

Also:

Solving equation 1 and 2 simultaneously gives:

x = 285, y = 57

The 2 positive numbers are 285 and 57 and they have a difference of 228.

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There are 1820 different groups of applicants for 4 management trainee positions, 126 different groups of trainees consisting entirely of women, and a 0.0692 probability that the trainee class will consist entirely of women.

The number of different groups of applicants that can be selected for the four management trainee positions can be calculated using the combination formula:

nCr = n! / (r! * (n-r)!)

where n is the total number of applicants (16 in this case) and r is the number of positions to be filled (4 in this case).

So the number of different groups of applicants that can be selected is:

16C4 = 1820

Therefore, there are 1820 different groups of applicants that can be selected for the four management trainee positions.

The number of different groups of trainees that would consist entirely of women can be calculated using the combination formula again, but this time we are selecting all 4 positions from the 9 female applicants:

9C4 = 126

Therefore, there are 126 different groups of trainees that would consist entirely of women.

Assuming that all groups of four are equally likely to be selected, the probability that the trainee class will consist entirely of women can be calculated by dividing the number of different groups of trainees that consist entirely of women (126) by the total number of different groups of applicants (1820):

Probability = 126 / 1820 = 0.0692

So the probability that the trainee class will consist entirely of women is 0.0692 (rounded to four decimal places).

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Given:

In a circle, two chords CE and DU intersect each other inside the circle at B.

Measure of arc CD = 185 degrees.

Measure of arc EU = 55 degrees.

To find:

The measure of angle CBD.

Solution:

Intersecting chords theorem: According to this theorem, if two chords intersect each other inside the circle then the measure of angle on the intersection is half of the sum of intercepted arcs.

Using Intersecting chords theorem, we get

\(m\angle CBD =\dfrac{1}{2}(arcCD+arcEU)\)

\(m\angle CBD =\dfrac{1}{2}(185^\circ +55^\circ )\)

\(m\angle CBD =\dfrac{1}{2}(240^\circ )\)

\(m\angle CBD =120^\circ\)

Therefore, the measure of angle CBD is 120 degrees.

Answer:

0.79 greater than 0.789 by 0.001

Step-by-step explanation:

\({ \tt{ \delta x + 0.79 = 0.789}} \\ { \tt{ \delta x = 0.001}}\)

Answer:

add 0, subtract 1, subtract 1

then the pattern restarts

Step-by-step explanation:

Hope this helps