(-1, 1), (5,-5)
what is the midpoint?

Answer:

37.44

Step-by-step explanation:

Hav a great day :3

Answer:

Area refers to the space occupied by a shape or an object or a surface. Perimeter refers to the measure of the length of the outline or boundary of a shape, an object or a surface. Area is measured in square units.

Answer:

Perimeter :the continuous line forming the boundary of a closed geometrical figure.

Area is the quantity that expresses the extent of a two-dimensional region, shape, or planar lamina, in the plane

Answer:

You pay 117% of the bill

Step-by-step explanation:

1+x%

Using the properties of percentages we can calculate that there are 200 kids in the archery camp that summer.

Long before the decimal numeral system, Ancient Rome routinely computed in fractions as multiples of 1/100.

A percentage is a dimensionless (pure) number; it has no unit of measurement.

The % value is determined by multiplying the numerical value of the ratio by 100. To calculate 50 apples as a percentage of 1250 apples, first compute 50/1250 = 0.04, then multiply by 100 to get 4%.

Let the total number of kids in the camp be x.

The number of kids who took archery = 25%

But 50 students took archery.

hence 25% of x = 50

Solving we infer:

x = 200

Therefore there are 200 kids in the camp.

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Answer:

okay so basically

6(-12+5)-3(-12) = -6

Step-by-step explanation:

the answer is -6

Answer:

there is a solution

w= -2

Step-by-step explanation:

4w+4=-4

    -4    -4

4w=-8

/4    /4

w=-2

The probability that one item is defective is 32.4%.

Here we have two possibilities for each of the 3 items, it is defective or it is not.

Where the probability that the item is defective is equal to 15% (or 0.15 in decimal form)

Now, if only one is defective, this means that the other two are not, so the probabilities (at random) are 15%, 85% and 85%.

Then the joint probability, equal to the product of those 3 probabilities, is:

p = 0.15*0.85*0.85

= 0.108

But we have 3 possible permutations (in which different options are the defective one) so the probability is 3 times that number:

P = 3p = 3*0.108 = 0.324

So the probability, in percentage form, is 32.4%

Hence we get the required answer.

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The two column proof procedure below has shown that  ΔABE ≅ ΔACD by SAS Congruency Postulate

To prove that ΔABE ≅ ΔACD, we will use a two column proof procedure for congruency.

Statement 1; AD ≅ AE

Reason 1; Given

Statement 2; ∠ABC ≅ ∠ACB

Reason 2; Given

Statement 3; AC ≅ AB

Reason 3; Definition of Isosceles Triangles

Statement 4; ΔABE ≅ ΔACD

Reason 4; SAS Congruency Postulate

Both triangles share the included angle A.

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Answer:

a= 10sqrt(2) , b= 10

Step-by-step explanation:

In the picture above that you can see the explanation of solution.

Answer:

45

Step-by-step explanation:

Answer:

45

Step-by-step explanation

Juan has just completed a 15 kilometer race in 20 minutes.  What was his average speed in kilometers per hour?

Solution

First, 15 kilometers is a distance, so

       d  =  15

Next, we are given 20 minutes and we are asked to present the speed in kilometers per hour rather than kilometers per minute.  We need to convert 20 minutes to hours.  Since there are 60 minutes per hour, we divide by 60 to find out how many hours it took

t  =  20 minutes / 60 minutes per hour =  1/3 hours

Now we can use the d=rt equation:

15  =  (r)(1/3)

If we multiply both sides

(3)(5)  =  (r)(1/3)(3)  or  r  =  45

Juan's average speed was 45 kilometers per hour.

Answer:

9) JI=41

8) A

Step-by-step explanation:

Question 1:

We know that DE=GF, so that means that HJ=JI.

We can substitute in the values into an equivalent equation:

3x+20=15x-64

solve for x by adding 64 to both sides

3x+84=15x

subtract 3x from both sides

84=12x

divide both sides by 12

x=7

Then we can substitute 7 for x in the equation:

15x-64

15(7)-64

simplify

41

So, JI=41

Question 2:

The general (standard) form of an equation is:

\((x-h)^{2} + (x-k)^{2} =r^{2}\)

with (h,k) being the center of the circle.

From the graph given, we can see that the center of the circle is at (-3,-3), and the radius is 4.

We can substitute in these values:

(x+3)²+(x+3)²=16

So, the correct answer would be A.

Hope this helps! :)

Answer:

1/3

Step-by-step explanation:

The simplest form of 2/6 is 1/3. You can do 2/6*.5/.5 to get 1/3

You can do other fractions such as 4/12, 8/24, as long as it the numerator maintains a ratio of 1:3

The annual economic order quantity for GM Electronics is approximately 240 alarm systems.

To calculate the annual economic order quantity (EOQ), we need the following information:

Expected monthly sales: 800 alarm systems

Selling price per alarm system: R4,000

Cost price per alarm system: R2,000

Inventory holding cost: 1% of the unit cost price

Cost of placing an order: R60

The formula to calculate EOQ is:

EOQ = √[(2 * Annual Demand * Cost per Order) / Holding Cost per Unit]

First, we need to calculate the annual demand:

Annual Demand = Monthly Sales * 12

Annual Demand = 800 * 12 = 9,600 alarm systems

Next, we can calculate the holding cost per unit:

Holding Cost per Unit = Unit Cost Price * Inventory Holding Cost

Holding Cost per Unit = R2,000 * 0.01 = R20

Now we can plug these values into the EOQ formula:

EOQ = √[(2 * 9,600 * 60) / 20]

EOQ = √(1,152,000 / 20)

EOQ = √57,600

EOQ ≈ 240 alarm systems

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Answer:

y = mx + b

Step-by-step explanation:

so you first put the points on the graph and connect them with a slanted line.

Next, for your equation start of with y =

then, your going to find your slope, after you find it put it in front of x (slope x) (Ex; if the slope was 3 then it would look like this 3x)

finally you write + and the y intercept (at which point the line goes through the y axis)

the equation together should look like y = slope x + y intercept

If the Uptown bank lends $22200 at 6.9% , then the amount of each monthly payment is (d) $530.57  .

The amount that Uptown bank will lend is = $22200 ,

the rate is = 6.9% ,since it is compounded monthly ,

So , monthly rate is = 6.9%/12 = 0.00575 ,

the time for which the car is financed is = 48 months ,

So , to calculate the monthly payment, we can use the formula:

⇒ P = (PV × r)/(1 - (1 + r)⁻ⁿ)

Where P is monthly payment, PV is present value of loan, r = monthly interest rate, and n = number of payments.

In this case, PV = $22200, r = 6.9%/12 = 0.00575 (monthly interest rate), and n = 48.

Substituting these values in monthly payment formula, we get:

⇒ P = (22200×0.00575)/(1 - (1 + 0.00575)⁻⁴⁸)

⇒ P ≈ $530.57

Therefore, the monthly payment will be approximately $530.57 . The correct answer is (d) $530.57 .

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The given question is incomplete , the complete question is

Uptown bank will lend you $22,200 at 6.9 percent, compounded monthly, to purchase a car. if you finance the car for 48 months, what will be the amount of each monthly payment?

(a) $593.60

(b) $549.08

(c) $578.38

(d) $530.57

Answer:

wdym

Step-by-step explanation:

Solving an equation in algebra - mathematics will BOMDAS rule. Multiplication, division, addition, and subtraction are performed before.

However, in order to simplify things, if there are any exponential or logarithmic components, solve them first before applying BOMDAS to reduce them to a single solvable term. This is required by the rules.

So the list goes as

1. Exponents

2. Roots

3. Multiplication

4. Division

5. additional

6. Subtraction

However. Using a regular or scientific calculator will generate a lot of debate. A scientific calculator will adhere to the principles, while a typical calculator will evaluate from left to right or precisely the operator used first.

Using a scientific calculator, 5+2x3=11 instead of the normal one's 5+2x3=21.

Furthermore, the preferred behavior norm for division and multiplication is different.

Thus, people's difficulty with mathematics is not unjustified. The choice of how you want to approach it is ultimately up to you.

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The antiderivative of f(x)=x^4 7sqrt(x) is with f(1) = -1 is f(x) = \(2x^{(\frac{7}{2})} - 2 - 2^{(\frac{1}{2})}\).

To find the antiderivative of the given function, we need to integrate it with respect to x. Let's begin by separating the terms:

f(x) = x⁴ * 7sqrt(x)

= 7x⁴ * sqrt(x)

Using the power rule of integration, we can integrate each term:

∫7x⁴ * sqrt(x) dx

= 7 ∫\(x^{(4+\frac{1}{2})}\) dx

= 7 * \(\frac{2}{7} x^{(\frac{7}{2})}\) + C

=\(2x^{(\frac{7}{2} )}\) + C

Here, C is the constant of integration. To determine its value, we use the given initial condition:

f(1) = \(2(1)^{\frac{7}{2} }\) + C = -1

Simplifying, we get:

C = -2 - \(2^{(\frac{1}{2} )}\)

Therefore, the antiderivative of f(x) with f(1) = -1 is:

f(x) = \(2x^{(\frac{7}{2})} - 2 - 2^{(\frac{1}{2})}\)

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The predicted number of runs for the player with only 86 hits can be calculated using the equation Runs = Hits + Walks - Home Runs. Plugging in the values given, we get: Runs = 86 + Walks - Home Runs. Therefore, the predicted number of runs for the player is dependent on the number of walks and home runs they have.

To solve for the predicted number of runs, we can use the following steps:

Therefore, the predicted number of runs for the player with only 86 hits can be calculated by plugging in the values of the number of walks and home runs into the equation Runs = Hits + Walks - Home Runs.

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Answer:

3 2/5

Step-by-step explanation:

17/5= 3 2/5

Answer:

First find the nearest number divisible by 5 to get a whole number returned

that number is 15

15/5 = 3 (no decimals)

so the ‘big’ (as I like to call it) number or the integer that isn’t part of the fraction would be 3.

now what is left?

subtract 15 from the numerator

17 - 15 = 2

replace 17 with 2 in the fraction to get 2/5

The result is \(3\frac{2}{5}\)

to prove this is the same

multiply the ‘big number’ by the denominator

3*5 = 15

and add the numerator

15+2 = 17

now just insert the denominator below it, and you get 17/5

The formula to calculate the quadratic equation when the sum and the product of roots are given x² − (sum of roots)x + (product of roots) = 0.

The term quadratic equation is defined as an algebraic equation of the second degree in x.

Basically, the general form of the quadratic equation in its standard form is written as,

=> ax² + bx + c = 0

Here a and b are the coefficients, x is the variable, and c is the constant term. Where the value of coefficient a is greater than zero.

Here we have to know that the sum and product of zeros in a quadratic polynomial have a direct relation with the coefficients of variables in the polynomial.

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When two angles add up to 180 degrees, they are supplementary (a Straight Angle). As long as the sum is 180, they don't have to be close to each other.

Given, a graph in which two lines g and f intersect each other at a point "Q" on a plane "V".

Two rays that have a common endpoint and are referred to as the angle's sides and vertices, respectively, form an angle. Two rays can form angles in the plane where they are positioned.

Angles with a sum of 180 degrees are referred to be complementary angles. Complementary angles are those formed by straight lines.

The 90-degree angles between the two lines are known as supplementary angles.

Therefore, WQ and QW are two other names for line g. R, Q, and S intersect at R. Point Q on Plane V is where two lines meet. WQ, RQ, and SQ are the three segments that have endpoint q. Every angle that has the vertex M is JMK and KML. KML and KLM are the two nearby angles. JMK and KML are the pair of supplementary angles.

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English workers have an absolute advantage in producing scones, Scottish workers have an absolute advantage in producing sweaters.

English workers have an absolute advantage in producing scones as they can produce 40 scones per hour,

while Scottish workers can only produce 20 scones per hour. On the other hand, Scottish workers have an absolute advantage in producing sweaters as they can produce 2 sweaters per hour, while English workers can only produce 1 sweater per hour.

Absolute advantage refers to the ability of a country or individual to produce a good or service more efficiently than another country or individual.

This means that the country or individual with the absolute advantage is able to produce the same good or service with fewer resources or in less time. In this case, each country has an absolute advantage in producing one of the goods, scones or sweaters.

Thus,English workers have an absolute advantage in producing scones, Scottish workers have an absolute advantage in producing sweaters.

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12/35 fraction of the total number is unused from two different cards.

A fraction is written in the form of p/q, where q ≠ 0.

Fractions are of two types they are proper fractions in which the numerator is smaller than the denominator and improper fractions where the numerator is greater than the denominator.

Assuming the total first kind of card form is 1 and the total second kind of card form is also one.

Given, a company buys equal numbers of two different card forms. it utilizes 4/5 of one kind and 6/7 of the other.

∴ The total unused card form is,

= (1 + 1) - (4/5 + 6/7).

= 2 - (28 + 30)/35.

= 2 - 58/35.

= (70 - 58)/35.

= 12/35.

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The limits of the expression limit x -> ∞ ((6x + 5)/(7x - 1)) is  6/7

To evaluate the limit as x approaches infinity of ((6x + 5)/(7x - 1)), we can divide the numerator and denominator by the highest power of x in the expression, which in this case is x. Doing so, we get:

((6x + 5)/(7x - 1)) = (6 + (5/x)) / (7 - (1/x))

As x approaches infinity, both (5/x) and (1/x) approach zero. Therefore, we can simplify the expression to:

(6 + 0) / (7 - 0) = 6/7

So the limit as x approaches infinity of ((6x + 5)/(7x - 1)) is 6/7

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The given question is incomplete, the complete question is:

Find the limit. (If the limit is infinite, enter '[infinity]' or '−[infinity]', as appropriate. If the limit does not otherwise exist, enter DNE.)

limit x -> ∞ ((6x + 5)/(7x - 1))

Answer:

Assuming that g(x) represents the transformed function, the rule for g can be obtained by applying the translation and reflection operations in the correct order.

To translate the graph of f(x) down by 2 units, we need to subtract 2 from the function. This gives us:

h(x) = f(x) - 2 = 5^x - 2

Next, we need to reflect the graph of h(x) in the y-axis. To do this, we replace x with -x in the function. This gives us:

g(x) = h(-x) = 5^(-x) - 2

Therefore, the rule for g(x) that represents a translation 2 units down, followed by a reflection in the y-axis of the graph of

f(x) = 5^x is:g(x) = 5^(-x) - 2

9514 1404 393

Answer:

  4t -8t = 8t

  2.5 seconds

Step-by-step explanation:

The amount remaining in the full bucket is ...

  40 -8t . . . . . ounces, where t is in seconds

The amount in the empty bucket is ...

  8t

These are equal when ...

  40 -8t = 8t . . . . . an equation with variables on both sides

The solution is ...

  40 = 16t

  40/16 = t = 2.5

The buckets will have the same amount after 2.5 seconds.

The two decimal numbers that are greater than 5.06 and less than 5.13 are 5.09 and 5.1.

It should be noted that decimals simply means.the numbers that aren't whole numbers.

It should be noted that this is a straight forward question.

Here, the two decimal numbers that are greater than 5.06 and less than 5.13 are 5.09 and 5.1.

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\(ANSWER:\\0.00075\\HOPE\\IT\\HELPS!\\MARK\\BRAINLIEST\\IF\\IT\\DOES\\I\\WILL\\BE\\JOYFUL! :)\\I\\LOVE\\HELPING\\OTHERS!\)                             \(The\) \(exponent\) is negative; the number is small.