I NEED HELP ASAP WITH THIS

The exponential function f(x) = 3ˣ has a function table of values calculated below and a graph attached

A function table is a visual table with columns and rows that displays the function with regards to the input and output. Younger students will also know function tables as function machines. Every function has a rule that applies and represents the relationships between the input and output.

In the function given;

f(x) = 3ˣ

When x = -2

f(-2) = 1/9

When x = -1

f(-1) = 1/3

When x = 0

f(0) = 1

When x = 1

f(1) = 3

when x = 2

f(2) = 2

The function can be represented in a graph below;

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There are 63 distinct color groupings to make with your paint.

What is an expression?

Mathematical expression is defined as the collection of the numbers variables and functions by using operations like addition, subtraction, multiplication, and division.

Given that;

There are 6 tubes of paint.

Now,

Number of tubes = 6

So, The number of distinct color groupings to make with 6 paints is;

⇒ 2⁶ - 1

⇒ 64 - 1

⇒ 63

Thus, There are 63 distinct color groupings to make with your paint.

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The sales of raincoats next month is 140.

A statistical measure known as correlation expresses how closely two variables are related linearly (meaning they change together at a constant rate). By examining how the variables vary in relation to one another, correlation evaluates the association or relationship between two variables. Simultaneous changes in two variables are also described by statistical correlation, which is typically illustrated by linear relationships.

Given:

As, from the figure The type of correlation is Positive correlation.

and, when x= 70 the value of y is 140.

So, the sales of raincoats next month is 140.

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Answer:

Step-by-step explanation:

perimeter of given square = 2 x 4 = 8 units

area of given square = 2^2 = 4 units^2

side of dilated square = 2 x 3 = 6 units

perimeter of dilated square = 6 x 4 = 24 units

area of dilated square = 6^2 = 36 units^2

Small square

The perimeter  is 8

the area is 4

Big Square

the perimeter is 24

the area is 36

Translations do not change the slope of the line, so the original line and the transformed line are always a parallel option (B) is correct.

Lines that intersect at a right angle are named perpendicular lines. Lines that are always the same distance apart from each other are known as parallel lines.

As we know, parallel lines never intersect.

Parallel lines result from changing the y-intercept while keeping the slope constant.

The original line and the transformed line are always parallel since translations do not alter the slope of the line.

Thus, translations do not change the slope of the line, so the original line and the transformed line are always a parallel option (B) is correct.

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Answer:

Wrong

Step-by-step explanation:

Type the math problem correctly please.

The number line that shows the two opposite numbers have a sum of 0 is option B.

What is number line?

A number line is a visual representation of numbers on a straight line. This line is used to compare numbers that are placed at equal intervals on an infinite line that extends on both sides, horizontally or vertically.

The number line that shows the two opposite numbers have a sum of 0.

Here,

A) 0+1=1

B) -3+3=0

C) 0+2=2

D) -5+0=-5

Hence, the number line that shows the two opposite numbers have a sum of 0 is option B.

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The amount that Leo has earned as interest, given the amount that Leo deposited, and the compounding period, is $2, 945.12

First, find the weekly rate on the account:
= Annual rate / Number of weeks in a year

= 2.5 % / 52

= 0.048 %

The number of periods is:

= Number of years x Weeks per year

= 13 x 52

= 676 weeks

The amount  that Leo would have earned after 13 years is:

= Deposit x ( 1 + rate) ^ number of periods

= 7, 671.12 x ( 1 + 0.048%) ⁶⁷⁶

= $10, 616.24

The interest earned is:

= Amount earned - Amount deposited

= 10, 616.24 - 7, 671.12

= $2, 945.12

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Answer:

28

Step-by-step explanation:

W = 3; L = 11

2W + 2L = 2(3) + 2(11) = 6 + 22 = 28

Answer:

28

Step-by-step explanation:

2(3)+2(11)

6+22

28

Hopes this helps please mark beainliest

Answer:

(x+4)( 8x^{2}+1)

Step-by-step explanation:

:)

The simplest form of the given expression, √196b^12, is 14b⁶

From the question, we are to simplify the given expression to its simplest form

The given expression is

√196b^12

The given expression can be written as ]

√196 × √b^12

14 × √b^12

From one of the laws of indices, we have that

√x^y = x^(y/2)

Thus, the expression becomes

14 × b^(12/2)

14 × b^6

14 × b⁶

14b⁶

Hence, the simplest form is 14b⁶

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Alexander is utilizing a scale of 1 inch : 300 feet for his map.

The Alexander's triangle has a height of 4 inches in inches.

When comparing the initial dimensions as used by alexander, the scale of the map may be determined.

The scale is 1 inch: 300 feet since he used 10 inches to symbolize 3000 feet, this is gotten by diving both sides by 10

Using the scale factor 1 inch: 300 feet, the height of 1200 feet would be.

300 feet per inch, then ? inch is 1200 feet

? * 300 = 1200 * 1

? = 1200 / 300

? = 4 inches

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The solution set to the inequality, -1/2m ≥ 7/11, is: m ≤ -14/11 (see attachment for the graph).

Translating the statement given as an inequality, we have:

-1/2m ≥ 7/11

To find the solution, isolate the variable of m to one side of the inequality:

-1/2m ≥ 7/11

Multiply both sides by -2 then change the sign to

-1/2m(-2) ≥ 7/11(-2)

m ≤ -14/11

Therefore, it means the solution is any value of m that is less than or equal to -14/11.

The graph of the solution is shown in the attachment below.

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a)Perimeter of given right angle triangle is 48.

Perimeter of dilated right angle triangle is 192.

b) Area of given figure is 96cm²

Area of figure after dilation is 1536cm².

Resizing an item uses a transition called dilation. Dilation is used to enlarge or contract the items. The result of this transformation is an image with the same shape as the original. However, there is a variation in the shape's size.

Given,

Triangle given,

Base = 12

hypotenuse = 20

Leg =  16

Dimensions of new triangle after dilatated by scale factor of 4:

Base = 48

hypotenuse = 80

Leg = 64

Area of right angled triangle:

Base × Leg/2

Area of given figure:

12 × 16/2

12 × 8

96

Area of given figure is 96cm²

Area of figure after dilation:

48 × 64/2

24 × 64

1536

Area of figure after dilation is 1536cm².

Perimeter of right angle triangle:

Perimeter of given figure:

12 + 20 + 16

48

Perimeter of given right angle triangle is 48.

Perimeter of dilated figure:

48 + 80 + 64

192

Perimeter of dilated right angle triangle is 192.

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The equivalent ratio according to the given ratios are 2 : 1 and 1 : 2, 7 : 2 and 7 : 2, 1 : 4 and 1 : 4, 1 : 10 and 2 : 10.

The ratio notion is used in mathematics when evaluating two or more numbers. It works as a comparison tool to demonstrate how big or small a particular number is. A ratio divides two quantities in order to compare them.

As per the given question,

The ratios are,

24 : 12 and 6:12 = 2 : 1 and 1 : 2

7 : 2 and 14 : 4 = 7 : 2 and 7 : 2

5 : 20 and 1 : 4 = 1 : 4 and 1 : 4

1 : 10 and 2 : 11 = 1 : 10 and 2 : 10

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It takes 8 months for the investment to grow to $6000 if interest was compounded quarterly.

What is compound interest?
The interest charged on a loan as well as deposit is known as compound interest. It is the idea that we use the most frequently on a daily basis. Compound interest is calculated for an amount based on both the principal and cumulative interest. The main distinction between compound as well as simple interest is this.

Given:

Principal amount = $5000

Annual amount interest = 2.6%

Compounded quarterly = 4

Final amount = $7000

Formula:

A = P(1 + r)^4n - 1

A is the quarterly compounded interest.

P would be the principal amount.

r is the quarterly compounded rate of interest.

n is the number of periods.

Solving it:

7000 = 5000 (( 1 + 0.026))^ 4t -1

7/5 = (( 1 + 0.026))^ 4t

7/5 = (1.026)^ 4t -1

ln (7/5) = 4t ln (1.006) - ln 1

t = 7.61 months

t ~ 8months

Hence, it takes 8 months for the investment to grow to $6000 if interest was compounded quarterly.

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Answer: The shorter piece is 8 ft and the longer piece is 19 ft.

Step-by-step explanation:

     Let x be the shorter piece. We will write an equation that represents the original problem to help us solve.

           27 ft = x + (2x + 3)

     Now, we will solve this equation.

27 ft = x + (2x + 3)

27 ft = 3x + 3

24 ft = 3x

8 ft = x

     The shorter piece is 8 ft long.

     Then, we will use substitution for the longer piece.

2x + 3

2(8) + 3

19

     The longer piece is 19 ft long.

To do a rough check of our work, 19+8=27 ✓

The sum of n terms of expression a is 4940 and b is 9405.

a.

5+6+7....+95

d = 6 - 5

d = 1

This expression is in arithmetic progression.

a = 5

n = 95

sum of n terms = n/2(2a+(n-1)d)

= 95/2(2*5+(95-1)1)

= 95/2(10+94)

= 95/2*104

= 95*52

= 4940.

b.

5+7+9....+95

d = 7 - 5

d = 2

This expression is in arithmetic progression.

a = 5

n = 95

sum of n terms = n/2(2a+(n-1)d)

= 95/2(2*5+(95-1)2)

= 95/2(10+94*2)

= 95/2*188+10

= 95/2*198

= 95*99

= 9405.

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The probability that a student is in the choir or band or both is 0.911

Probability is the likelihood that an event will happen. This can range from an event being impossible to some likelihood to being absolutely certain. In math terms, probability is on a scale from 0 to 1. Zero means the event is impossible, like rolling a seven on a die that only has digits from 1 to 6. One is an event that will happen, it is certain.

Total number of students in the school = 450

number of students in choir = 110

number of students in band = 240

number of students in both = 60

Probability a student chosen at random is in the choir or band or both is

110/450 + 60/450 + 240/450

= 410/450 which is 0.911

In conclusion, the probability of a student being in music, or band or both is 0.911

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The next numbers in the series will be 0,1,-2,-1,0,-3,-2,-1........

This refers to a pattern of arranging numbers. In the number series problems, we will have to make the rules that result in the formation of a number series.

From the question:

1, 2, 3, 0, 1, 2, -1

First value plus one, second value plus one, Third value minus three. Then the pattern starts afresh again.

1 +1 = 2

2 + 1 = 3

3 -3 =0

0+1  = 1

1 + 1 = 2

2 -3 =-1

-1 + 1 =0

0 + 1 =1

1  - 3 = -2

-2 + 1 = -1

-1 + 1 = 0

0 -3 = -3

-3 + 1 = -2

-2 + 1= -1

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Each radical expression;

i)⁴√ (-5)⁴ ∛-5³  = 25

ii) ⁵√128 = 2 √2

iii) ⁶√729 = 3

If the following circumstances apply, a radical expression is said to be in standard form:

1. A positive radicand exists.

2. There is the least amount of radical index conceivable.

3. Each radicand factor's exponent is a natural integer lower than the radical index.

4. The radicand has no fractions.

5. A fraction's denominator has no radicals.

i)⁴√ (-5)⁴ ∛-5³

= -5 * -5

= 25

ii) ⁵√128

= ⁵√2 * 2 * 2 * 2 * 2 * 2

= 2 √2

iii) ⁶√729

=  ⁶√3 * 3 * 3 * 3 * 3 * 3

= 3

Hence, the radical expressions are 25, 2 √2, 3.

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The linear function is P=-800(t)+1622700 where P and t are population and years respectively.

Domain of P is (1991, 1992, 1993,  ............)

Range of P is (29900, 29100, 298300, .........)

In 2010 there will be 14,700 population

How do you determine a domain's and range's?

How Can I Determine an Equation's Domain and Range? In order to identify the values of the independent variable x and acquire the domain, we simply solve the equation y = f(x). Simply put, x=g(y) will calculate the function's range after we identify g's domain (y).

Given that

In 1995 there will be 26700 population and in 2003 there will be 20300 population

So in above statement we can form 2 linear equations

26700=m(1991)+b

20300=m(2003)+b

by this we can solve for m and b

m = -800

b= 1622700

By this now we can find the year for population of 14700

14700 = -800(t)+1622700

t = 2010

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The 98% confidence interval estimating the difference in mean shoulder condition score one year after such interventions in the population of patients with persistent shoulder pain is given by:

(-2.5, 5.1).

For each sample, the mean and the standard error are given as follows:

Hence the mean and the standard error of the distribution of differences is given as follows:

The bounds of the confidence interval are given by the rule presented as follows:

[tex]\overline{x} \pm ts[/tex]

The critical value, using a t-distribution calculator, for a two-tailed 98% confidence interval, with 72 + 65 - 2 = 135 df, is t = 2.35.

Then the bounds of the interval are:

The missing information is given by the image shown at the end of the answer.

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The dogs rescued this year were 1738.

A ratio is a way to show a relationship or compare two numbers of the same kind. We use ratios to compare things of the same type.

Given that, Last year the animal rescue centre rescued 2520 dogs and cats in the ratio of 3:2. This year, the number of dogs rescued has increased by 15%.

Let the number of dogs and cats be x,

3x+2x = 2520

5x = 2520

x = 504

The number of dogs were = 3*504 = 1512

This year, 1512*115/100 = 1738.8

Hence, The dogs rescued this year were 1738.

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Answer:

if F = Gm^1(m^2)d^-2 is the formula for this question, the answer to question A. would be:  G = 6.67 x 10^17 N KG^2/KM^2

Step-by-step explanation:

Brainliest Please?

Answer: x = - 10

Step-by-step explanation:

    We will use the equation given, substitute -1,000 in for y, and solve.

y = x³

(1,000) = x³

[tex]\sqrt[3]{ (1,000)} = \sqrt[3]{x^3}[/tex]

- 10 = x

x = - 10

Answer:

26π (This is the answer to the problem as it is posted.)

or

169π (This is the answer to the problem if you meant πr².)

Step-by-step explanation:

π = π; r = 13

πr × 2 = π × 13 × 2 = 26π

If you meant πr², then

πr² = π × 13² = 169π

Answer:

This is just comparing fractions:

So, from most to least time spent studying, it would be