let f(x) be a continuous function on a closed interval [a,b]. which of the following properties hold true for f(x)? f(x) is uniformly continuous on [a,b]. f(x) is differentiable on [a,b]. f(x) is continuously differentiable on [a,b]. f(x) is riemann integrable on [a,b]

Answer:

4>=>x/2.1

4 is greater than or equal to x/2.1

Pls mark brainiest

Step-by-step explanation:

Answer:    x>2

Step-by-step explanation:

Answer:

Step-by-step explanation:

Answer:

b,c,f

Step-by-step explanation:

i did the assignment

Answer:

Step-by-step explanation:

Answer:

s>1/6

Step-by-step explanation:

6s+5>6

6-5=1

6s=1

s>1/6

I graphed it on desmos just to be sure and the original inequality and the solution is the same.

hope this helps :)

The equation lim(x→1) [x^2/(x-2)] / (x-1) = lim(x→1) (x^2) is correct due to the cancellation of the common factor of (x-1) in both the numerator and denominator. This cancellation allows us to simplify the expression and evaluate the limit.

In the given equation, we have the limit of the expression [x^2/(x-2)] / (x-1) as x approaches 1. We can rewrite this expression as (x^2) / [(x-2)(x-1)]. By factoring out the common factor of (x-1) in the numerator and denominator, we obtain [(x-1)(x+1)] / [(x-2)(x-1)].

Since the factor (x-1) is common in both the numerator and denominator, it cancels out, resulting in the simplified expression of (x+1) / (x-2).

Now, as x approaches 1, we can substitute the value into the simplified expression to evaluate the limit, giving us (1+1) / (1-2) = 2 / -1 = -2.

Therefore, the equation lim(x→1) [x^2/(x-2)] / (x-1) = lim(x→1) (x^2) is correct, and the value of the limit is -2.

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Answer:

9,450ft in 3.5 minutes

Step-by-step explanation:

2700*3=8100

2700/2=1350

8100+3150=9450

The net operating income will be $ 5000.

The profitability of real estate assets that produce income is evaluated using a formula known as net operating income (NOI). NOI is the total revenue from the asset less all running costs that are deemed to be absolutely required.

Here we have  

A product has a selling price of $10 per unit, variable expenses of $6 per unit, and total fixed costs of $35,000.

In total 10,000 units are sold  

The net operating income will be computed by Subtracting all expenditures from all money collected on the product.    

Net operating income = ($10 - $6) × 10000 - $ 35000

= ($10 - $6) × 10000 - $ 35000  

=  $ 40000 - $ 35000

= $ 5000    

Therefore,

The net operating income will be $ 5000.

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If the rectangle shown is dilated by a scale factor of 1.5 with the origin as the center of dilation , then the resulting rectangle is shown below. See second attached image.

From the figure given below , we can see that the coordinates of the rectangle are (4,2) , (4,4) , (-2,2) , (-2,4)  .

let us name the coordinates of the rectangle  as A(4,2) , B(4,4) , C(-2,4) , D(-2,2)  .

and to dilate the rectangle by a scale factor of 1.5 with center of dilation at the origin , we multiply coordinates of the original shape with the dilation factor

so the rule to describe the dilation will be

(x,y) → (1.5x,1.5y)

Using this rule to find the new coordinates of the rectangle A'B'C'D'  .

When A = (4,2)

A' = (1.5*4,1.5*2)

A' = (6,3)

When B = (4,4)

B' = (15*4,1.5*4)

B' = (6,6)

When C = (-2,4)

C' = (1.5*(-2),1.5*4)

C' = (-3,6)

When D = (-2,2)

D'  = (1.5*(-2),1.5*2)

D' = (-3,3)

So the coordinates of the rectangle A'B'C'D' is A' = (6,3) , B' = (6,6) , C' = (-3,6) , D' = (-3,3) .

the new resulting rectangle is drawn below

Hence, if the rectangle shown is dilated by a scale factor of 1.5 with the origin as the center of dilation , then the resulting rectangle is shown below .

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Full Question:

Although part of your question is missing, you might be referring to this full question:

Use the drawing tool(s) to form the correct answer on the provided graph.

The rectangle shown is dilated by a scale factor of 1.5 with the origin as the center of dilation.

Draw the resulting rectangle. See attached image.

The values of p1 and p2 are not dependent on each other. So: the values of p1 and p2 cannot be less than 0; and these values cannot be greater than 1.

The expected values of p1 and p2 is between 0 and 1 (inclusive)

p1 and p2 can be vastly different from 0.66

p1 and p2 can be similar or different

The concept is probability

Given that:

proportion of group 1

proportion of group 2

The expected values of p1 and p2

Because p1 and p2 are proportions, the values of p1 and p2 cannot be less than 0; and these values cannot be greater than 1.

So, the expected values are:

Will p1 and p2 be different from p

As explained earlier, the expected values of p1 and p2 can take any value between 0 and 1.

The values of p1 and p2 are independent of .

So, p1 or p2 can be vastly different from

Similar or different values in p1 and p2

Recall that: the expected values are:

Both values are independent of each other.

So, it will not be surprising, if both values are similar or different.

The statistical concept

When terms like proportions and selections are used as used in this question, the statistical concept is probability.

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The translation would be:

A(1,2) = > A(-1, -2)

B(5,1) = > B(3,-3)

C(5,4) = > (3, 0)

Number 3

the triangle R'S'T' is a translation of the vector <3,2>

Number 4

J(4,5) with the translation ( x + 6, y -3)

J(4 + 6, 5 - 3)

J(10, 2)

The answer would be J(10,2)

Answer:

G. 477.75

Step-by-step explanation:

assume the point (10,20) belongs to the graph of f of x what point belongs to the graph of y equals f (x )minus 5 ​

In this problem we have a transformation with the dollowing rule

(x,y) ------> (x,y-5)

so

(10,20) --------> (10, 20-5)

(10,20) --------> (10, 15)

therefore

The answer is

(10, 15)

Ans- Given:- 200 units at the rate of Rs. 10/units

250 units at the rate of ?

Ep=-1.5

So, quality demanded price

200 10

250 x

Ep = ∆Q/∆P × P/Q

= 50/10-x = 10/200 = 1.5

= 5 = -1.5×2(10-x)

= x = 11.66

So, at 11.66 per unit 250 units will be demanded.

250 units would be demanded when price is $11.67.

Price elasticity of demand measures the responsiveness of quantity demanded to changes in price of the good.

Price elasticity of demand = percentage change in quantity demanded / percentage change in price

Percentage change in the quantity demanded = (250 / 200) - 1 = 25%

Percentage change in price = 25% / 1.5 = 16.67

Price = (1 + 0.1667) x 10 = 11.67

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The mean of this distribution is (a+b)/2 = $500, and the standard deviation is (b-a)/sqrt(12) = $288.68. The probability of winning more than $600 on one spin of the wheel is the area under the uniform distribution curve from $600 to $1000, which is (1000-600)/(1000-0) = 0.4 or 40%.

In a uniform distribution, all possible outcomes have an equal probability of occurring, and the range of values is defined by the minimum value (a) and the maximum value (b). In this case, the range is from $0 to $1000, so a=0 and b=1000.

The mean of a uniform distribution is the average of the minimum and maximum values, which is (a+ b)/2 = $500. The standard deviation of a uniform distribution is calculated using the formula (b-a)/sqrt(12), which gives a value of $288.68 for this distribution.

To find the probability of winning more than $600, we need to calculate the area under the uniform distribution curve from $600 to $1000. Since the total area under the curve is 1, we can calculate the probability by dividing the width of the interval by the total width of the distribution, which is (1000-600)/(1000-0) = 0.4 or 40%.

Therefore, the probability of winning more than $600 on one spin of the wheel is 0.4.

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The current month's finance charge on Jada's credit card is found as : 7.48.

The provided data:

Calculation for the finance charge:

Daily interest rate = APR / 100 / 365

Daily interest rate = 0.18 / 365 = 0.00049315.

Daily finance charge = Carried unpaid balance × Daily interest rate

                                  =  $506.13 x  0.00049315

                                  = 0.249

Finance charge = Daily finance charge × Number of Days in Billing Cycle

                           = 0.249 x 30

                          = 7.48

Thus, the current month's finance charge on Jada's credit card is found as : 7.48.

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Answer:      302 degrees

Step-by-step explanation:

Answer:

\(m = - \frac{3}{4}\)

Step-by-step explanation:

Slope formula:

slope \((m) = \frac{y_2 - y_1}{x_2 - x_1}\)

Let:

\((x_1 , y_1) = (2 , -5)\\(x_2 , y_2) = (-10 , 4)\\\)

Plug in the corresponding numbers to the corresponding variables:

\(m = \frac{y_2 - y_1}{x_2 - x_1} = \frac{4 - (-5)}{-10 - (2)}\\\)

Simplify. Note that, when there are two negative signs directly next to each other, they become positive:

\(m = \frac{4 - (-5)}{-10 - 2} = \frac{4 + 5}{-12} = \frac{9}{-12} = - \frac{9}{12}\)

Simplify. Divide common factors (3) from both the numerator and denominator:

\(m = \frac{(-\frac{9}{12})}{\frac{3}{3}} = -\frac{3}{4}\)

\(m = - \frac{3}{4}\) is your answer.

~

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The product of the terms   \((d - 9)\)  and  \((2d^{2} + 11d -4)\)  will be \((2d^{3} - 7d^{2} - 103d + 36)\).

We have to find the product of two terms.

First term = (d - 9)

Second term = \((2d^{2} + 11d -4)\)

To find the product of these two terms, we will be using the distributive property. According to the distributive property, when we multiply the sum of two or more addends by a number, it will give the same result as when we multiply each addend individually by the number and then add the products together.

We have to find :  \((d - 9) (2d^2 + 11d -4)\)

Using the distributive property,

\(d * 2d^{2} + d * 11 + d * (-4) - 9 * 2d^2 - 9 * 11d - 9 * (-4)\)

After further multiplication, we get

\(2d^{3} + 11d^2 - 4d - 18d^{2} - 99d + 36\)

Now, combine all the like terms.

\(2d^{3} + 11d^{2} - 18d^{2} - 4d - 99d + 36\)

\(2d^{3} - 7d^{2} - 103d + 36\)

Therefore, the product of d-9 and 2d^2 + 11d -4 is \(2d^{3} - 7d^{2} - 103d + 36\)

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The categorical syllogism "All meticulously constructed timepieces are true works of art" is invalid. A counterexample can be found by considering a meticulously constructed timepiece that lacks aesthetic value.

To use the counterexample method to prove the categorical syllogism "All meticulously constructed timepieces are true works of art, for all Swiss watches are true works of art and all Swiss watches are meticulously constructed timepieces" invalid, we need to find a counterexample that shows the conclusion is false even if the premises are true. Let's consider a scenario in which there is a meticulously constructed timepiece that is not a true work of art. This would be a counterexample to the conclusion, since the conclusion asserts that all meticulously constructed timepieces are true works of art.

For example, suppose that there is a meticulously constructed timepiece that is made with the sole purpose of accurate timekeeping, and has no aesthetic value. This timepiece can be considered a counterexample to the conclusion, since it is meticulously constructed but not a true work of art.

Therefore, the categorical syllogism "All meticulously constructed timepieces are true works of art, for all Swiss watches are true works of art and all Swiss watches are meticulously constructed timepieces" is invalid, since there exist cases where the premises are true but the conclusion is false.

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Answer:

x = 37 y = 12

Step-by-step explanation:

Let x be one number

Let y = other number

x+y = 49

x-y = 25

Add the equations together

x+y = 49

x-y = 25

---------------

2x = 74

Divide by 2

2x/2 = 74/2

x =37

x+y = 49

37+y = 49

Subtract 37 from each side

37+y-37 = 49-37

y = 12

Answer:

m

Step-by-step explanation:

Bayes' rule, also known as Bayes' theorem or Bayes' law, is a mathematical formula used in probability theory and statistics. It provides a way to update our belief or probability of an event occurring, given new evidence.

The formula for Bayes' rule is:

P(A|B) = (P(B|A) * P(A)) / P(B)

where P(A|B) is the probability of event A occurring given that event B has occurred, P(B|A) is the probability of event B occurring given that event A has occurred, P(A) is the prior probability of event A occurring, and P(B) is the prior probability of event B occurring.

An example of how Bayes' rule can be used is in medical diagnosis.

Let's say a patient has a positive test result for a certain disease.

The probability of having the disease (event A) can be calculated using Bayes' rule, taking into account the sensitivity and specificity of the test.

The sensitivity is the probability of a positive test result given that the patient has the disease, and the specificity is the probability of a negative test result given that the patient does not have the disease.

By applying Bayes' rule, we can update the probability of having the disease based on the test result and the sensitivity and specificity values.

In short, Bayes' rule is a useful tool for updating probabilities based on new evidence. It is commonly used in various fields, including medicine, finance, and machine learning.

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Evaluating the expression we will get the simpified fraction -2/3, or -0.66 as a decimal.

First, remember that for the quotient between two fractions

(a/b)÷(c/d)

We can rewrite it as:

(a/b)*(d/c)

Now, our expression is:

(1/3)÷(-11/7) + (-15/33)

Now, using the rule above, we can rewrite this as:

(1/3)*(-7/11) + (-15/33)

(-7/33) + (-15/33) = (-7 - 15)/33 = -22/33

Now we can simplify it, divide both numbers by 11.

-22/11 = -2

33/11 = 3

Then:

-22/33 = -2/3 = -0.66

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a. Natasha says her answer is 11.75. Therefore, she is correct.

b. The possible error that was made was that Jorge shifted the decimal backward.

A quotient is a quantity created by the division of two numbers in mathematics. The quotient is widely used in mathematics and is also known as the integer component of a division, a fraction, or a ratio. A decimal is a number with a whole and a fractional part. Decimal numbers are between integers and represent a numerical value for a whole plus some fraction of a whole.

From the information, it should be noted that Natasha and Jorge were asked to find the quotient to the decimal division problem 18.8÷1.6.

a. It should be noted that the division of the decimals will be:

= 18.8 ÷ 1.6

= 11.75

This can easily be done with a calculator.

b. One can easily know who is correct through the use of a calculator or mentally. The fact that Jorge got 1.175 is incorrect.

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Answer:

2.6

the scale interval is 0.1.

point A is -1.3 whereas point B is +1.3

their distance should be 1.3+1.3 =2.6

Answer:

2.6 units

Step-by-step explanation:

since you can count and see that there are 9 minimarks in between each whole number, you know that each minimark is equal to .1, then count how many minimarks it take you to get the the first whole number go towards zero, so starting at -1.3, you would count 3 minimarks. so now you are at -1, and you can add 2 to get to +1, so now your total distance traveled is 2.3, then count how many minimarks it takes you to get to the point, which is also three, so when you add it all together, you have 2.6

the other way to solve this is to add the absolute value of each point together, granted this only works when you have one positive point and one negative point. the equation for this would be |-1.3|+|1.3|=2.6. this works because the absolute value measure the distance from zero, so you can addd them together to get the total distance

if you have any questions, leave them in the comments and i will try to answer them, if this helped, pls give brainliest

The decimal place value and the fractions used in expanded form are closely connected, as they both represent parts of a whole.

The connection between the decimal place value and the fractions used in expanded form is that each decimal place value represents a fraction with a certain denominator.

For example, the tenths place in a decimal represents the fraction 1/10, the hundredths place represents the fraction 1/100, and so on. In expanded form, a decimal can be written as a sum of fractions with these denominators.

For example, the decimal 0.34 can be written in expanded form as (3/10) + (4/100). Each fraction in the expanded form corresponds to a digit in the decimal and its place value.

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