Blood contains the rhesus protein.


blood does not contain the rhesus protein.

rh-
or rh plus

Answer:

14

Step-by-step explanation:

From the question we are given the first term 8,second term 11 and we are to find the third term.

Using the formula:Tn=a+(n-1)d

Where a=first term=8

n=number of terms =3

d= difference between terms( second term -first term)=11-8=3

T3=8+(3-1)3

=8+2(3)

=8+6

The next term =14

We have shown that {f+g(xn)} converges to f+g(x0) in V, and f+g is continuous at x0.

To show that f + g is continuous at x0 ∈ M using the sequential criterion, let {xn} be a sequence in M that converges to x0. We need to show that {f+g(xn)} converges to f+g(x0) in V.

Since f and g are continuous at x0, we know that {f(xn)} and {g(xn)} both converge to f(x0) and g(x0), respectively.

Thus, we have two convergent sequences {f(xn)} and {g(xn)}, and we can use the algebraic properties of limits to show that {f(xn) + g(xn)} converges to f(x0) + g(x0).

Specifically, let ε > 0 be given. Since f and g are continuous at x0, there exist δ1, δ2 > 0 such that d(x, x0) < δ1 implies ∥f(x) - f(x0)∥ < ε/2 and d(x, x0) < δ2 implies ∥g(x) - g(x0)∥ < ε/2. Choose δ = min{δ1, δ2}.

Now, let N be such that d(xn, x0) < δ for all n ≥ N. Then we have:

∥(f+g)(xn) - (f+g)(x0)∥ = ∥f(xn) + g(xn) - f(x0) - g(x0)∥
≤ ∥f(xn) - f(x0)∥ + ∥g(xn) - g(x0)∥        (by the triangle inequality for norms)
< ε/2 + ε/2 = ε

Therefore, we have shown that {f+g(xn)} converges to f+g(x0) in V, and hence f+g is continuous at x0.

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60  different words can be formed from the letters in the word BANANA.

Number of letters in BANANA= 6

where, A is repeated 3 times and N is repeated 2 times.

The formula for repeating letters is;

Factorial of total number of letters / Factorial of number of letters repeated.

Thus total permutations = 6! / (2!*3!)

                                         = 60

Therefore, 60 words can will be formed using the letters of BANANA.

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The system of equations is:

Consistent, independent

Consistent, dependent

Inconsistent

Inconsistent

We have,

To solve each of the following questions graphically, we need to plot the equations on a graph and find the intersection points, if any. Let's solve each question step by step:

3x - y = -1

x + 2y = 2

Converting the equations to slope-intercept form:

y = 3x + 1

y = -0.5x + 1

Plotting the lines on a graph:

The lines intersect at the point (0.5, 2), which is the solution to the system of equations.

The system is consistent and independent.

y + 4x = 4

8x + 2y = 8

Converting the equations to slope-intercept form:

y = -4x + 4

y = -4x + 4

Plotting the lines on a graph:

The lines overlap and are the same equation.

The system is consistent and dependent.

x - y = 4

4x = 4 + 4y

Converting the equations to slope-intercept form:

y = x - 4

y = x - 1

Plotting the lines on a graph:

The lines are parallel and do not intersect.

The system is inconsistent.

3y = 12

x + 5 = 0

Converting the equations to slope-intercept form:

y = 4

x = -5

Plotting the lines on a graph:

The lines are parallel and do not intersect.

The system is inconsistent.

Thus,

The system of equations is:

Consistent, independent

Consistent, dependent

Inconsistent

Inconsistent

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The equation of the hyperbola will be (x-21) /576 - (y+17) /49 = 1

The equation of a hyperbola with center at (k) and a conjugate axis that is parallel to the x-axis, with a length of 2b and fucus located at Otok) is given by:

where a + b'c' and c is the distance from the center to each focus.

In this case, the center is Q1,-17) and the focus is Q,18). The distance between the center and the fucus is c = ✓(21-27 + (-17-18)

In conclusion, the equation of the hyperbola will be (x-21) /576 - (y+17) /49 = 1

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Answer:

B

Step-by-step explanation:

the radii have to be cubed cause a volume is cubed

3^3:5^3

27:125

I hope this helps and sorry if it's wrong

Answer:

$197.31

Step-by-step explanation:

Given data

Principal= $175

Rate= 4.25%

TIme= 3 years

The expression for the simple interest is given as

A=P(1+rt)

substitute

A= 175(1+0.0425*3)

A= 175(1+0.1275)

A= 175(1.1275)

A= $197.31

Hence the balance will be $197.31

Answer:

1. 0.004, 4%, 4 x 10^-1, 1/4, 4/9

2. 6%, 16%, 1/6, 0.6, 6x 10¹

3. 7%, 7.5 x 10^-2, 3/4, 7/10, 7.5

4. 2%, 3/16, 1/5, 2/9, 2 x 10²

Step-by-step explanation:

how do i delete an answer?

Answer: 69

Step-by-step explanation: Sorry I do not know the answer because I am not smart.  I just need the points so I can answer more questions.  Have a great day though and I wish you luck with your question:)

Answer:

For the first question the answer is 50(0.2 + 1)^2 = 72

For the second question it is y = 32

Step-by-step explanation:

In case you need to see how i got it...it's below

For number 1, y is proportional to (x + 1)^2

The equation would be y(x +1)^2 = k(the constant). Then I substituted numbers you gave me in the equation which was : 50(0.2 + 1)^2 = k(72)

For number 2 I used this equation: y (x + 1)^2 = 72. I substituted x for 0.5. The equation will be: y(0.5 + 1)^2 = 72. Then I got 32 for y.

Hope this helps:)

Answer:

For the first question the answer is 50(0.2 + 1)^2 = 72

For the second question it is y = 32

Step-by-step explanation:

In case you need to see how i got it...it's below

For number 1, y is proportional to (x + 1)^2

The equation would be y(x +1)^2 = k(the constant). Then I substituted numbers you gave me in the equation which was : 50(0.2 + 1)^2 = k(72)

For number 2 I used this equation: y (x + 1)^2 = 72. I substituted x for 0.5. The equation will be: y(0.5 + 1)^2 = 72. Then I got 32 for y.

Hope this helps:)

Step-by-step explanation:

Answer:

2 1/4

Or as a fraction

9/4

According to the Florida Department of Health survey, 84.4% of individuals aged 18 to 44 reported having good mental health in the last 30 days. The survey had a margin of error of 2.1%.

In the survey conducted by the Florida Department of Health, individuals aged 18 to 44 were asked about their mental health. The results showed that 84.4% of the respondents reported having good mental health in the last 30 days. It is important to note that this survey had a margin of error of 2.1%.

The margin of error indicates the maximum amount of error that can be expected in the survey results. In this case, with a margin of error of 2.1%, we can infer that the true percentage of individuals reporting good mental health in the population falls within a range of 82.3% to 86.5% (84.4% ± 2.1%).

This margin of error accounts for the uncertainty and variability inherent in survey data. It is used to provide a range of values within which the true population parameter is likely to lie.

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The conditional probability is 3/8

From the question, we have

total number in bit string =16

let s be the set of all bit strings

number of strings =8

probability of selecting A

P(A)=8/16=1/2

P(A∩B)=3/16

the conditional probability is,

P(A∩B)/P(A)=3/16/1/2

=3/8

Probability:

Possibility is referred to as probability. This branch of mathematics deals with the occurrence of a random event. The value's range is 0 to 1. Probability has been applied into mathematics to predict the likelihood of different events. Probability generally refers to the degree to which something is likely to occur. This fundamental theory of probability, which also applies to the probability distribution, can help you comprehend the possible outcomes for a random experiment. Gonna determine how likely something is to occur, use probability. Many things are hard to predict with 100% certainty. We can only anticipate the possibility of an event occurring using it, or how likely it is.

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Answer:

the answer is 235.486

Step-by-step explanation:

we round down

Answer:

1,257,000 should be correct

ps THIS IS FOR YOUR NEWEST QUESTION IT WILL NOT LET ME ANSWER

Answer:

The answer is m = x + 2kn

Step-by-step explanation:

Rewrite the equation as  − 2 k n  +  m  =  x . Add  2 k n  to both sides of the equation.

Answer:

x=45

Step-by-step explanation:

2(45)=90

90/2=90/2

Answer:

integers but can also be rational and real

Step-by-step explanation:

can i get brainliest? please :))

The radius of the oatmeal container is 0.2 inches.

The surface area of the plastic is 0.08π square inches

The base and lid are made of plastic and have a radius of R.

The base and lid have a combined surface area of:

πr² + πr² = 2πr² square inches

The total surface area of the oatmeal container is 40 square inches.

The surface area of the cardboard is 16πr square inches and the surface area of the plastic is 2πr² square inches.

Thus, we have the equation:

40 = 16πr + 2πr²

We can solve for R as follows:

16πr + 2πr² = 40

2πr^2 + 16πr - 40 = 0

2πr^2 + 20πr - 4πr - 40 = 0

20r(πr + 2) - 4(πr + 2) = 0

(20r - 4)(πr + 2) = 0

20r - 4 = 0 or πr + 2 = 0

20r = 4 or πr = -2

r = 0.2

Thus, the radius of the oatmeal container is 0.2 inches.

The surface area of the plastic is 2πr² = 2π(0.2)² = 0.08π square inches

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Answer: 13

Step-by-step explanation:

Equilateral triangle means that all sides are equal

Soo

3x + 1 must be equal to 5x - 9

3x + 1 = 5x - 9

-2x = -10

x = 5

Substitute x as 5 into either side value

3(5) + 1 = 15 + 1 = 16

So, all sides equal 16

Which means that y + 3 also equals 16

y + 3 = 16

y = 13

The domain and range are

1. the domain is (-∞, +∞). and range of h(x) is [3, +∞)

2. the domain is (-∞, +∞). and the range of g(x) is (-∞, +∞)

3. the domain is (-∞, +∞). and range of g(x) is [0, +∞)

For the function h(x) = |x + 5| + 3:

Domain: The function h(x) can accept any real number as input since there are no restrictions on the value of x. Therefore, the domain is (-∞, +∞).

Range: The absolute value function |x + 5| always results in a non-negative value. Adding 3 to a non-negative value will also yield a non-negative value. Hence, the range of h(x) is [3, +∞).

For the function g(x) = -2x - 10:

Domain: The function g(x) can accept any real number as input since there are no restrictions on the value of x. Therefore, the domain is (-∞, +∞).

Range: The function g(x) is a linear equation with a negative slope (-2). As x increases, the value of -2x decreases. Thus, the range of g(x) is (-∞, +∞).

For the function g(x) = 7x²:

Domain: The function g(x) can accept any real number as input since there are no restrictions on the value of x. Therefore, the domain is (-∞, +∞).

Range: The function g(x) is a quadratic function with a coefficient of 7 in front of x². Since the coefficient is positive, the parabolic graph opens upwards. Hence, the range of g(x) is [0, +∞). The function can achieve any non-negative value or zero, but it does not reach negative values.

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Answer:

-1.25

Step-by-step explanation:

The change in position for x is -5, the change in position for y is 4, -5/4 = -1.25

The slope of the line passing through the given points (-1, -11) and (-6, -7) is equal to \(\frac{-4}{5}\).

Given the following points:

To find the slope of the line passing through the given points (-1, -11) and (-6, -7):

The slope of a line refers to the gradient of a line and it is typically used to describe both the direction and steepness of an equation of a straight line.

Mathematically, the slope of a line is given by the formula;

\(Slope. \;m = \frac{Change \; in \; y \;axis}{Change \; in \; x \;axis} \\\\Slope. \;m = \frac{y_2 - y_1}{x_2 - x_1}\)

Substituting the given points into the formula, we have;

\(Slope. \;m = \frac{-7 - [-11]}{-6 - [-1]}\\\\Slope. \;m = \frac{-7\; + \;11}{-6+1}\\\\Slope. \;m = \frac{4}{-5}\)

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Answer:

3, 6, 9

Step-by-step explanation:

To find the first 3 terms , substitute n = 1, 2, 3 into the n th term rule.

a₁ = 3(1) = 3

a₂ = 3(2) = 6

a₃ = 3(3) = 9

Answer:

3,6,9

Step-by-step explanation:

*See attachment for the diagram

Answer:

Area of the shaded rectangle = 1.5 units²

Step-by-step explanation:

Area of a rectangle = Length × Width

The width of the shaded rectangle = ½ of 1 = ½ unit

Length of the shaded rectangle = 3 units

Therefore,

Area of the shaded rectangle = 3 × ½ = 1.5 units²

Answer:

1.5 units (I think )

Step-by-step explanation:

The graph that shows the relationship is graph of a line passing through the points negative 2 comma 1 and 0 comma 0. Option D

We know that a straight line graph is the kind of graph that we can be able to represent by the use of the equation; y = mx + c. Now we could have a straight line graph that passes through points.

The points that the graph would have to pass through are also the points that we can see on the graph of the function whose table have been shown in the question.

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Answer:

(-2,1) (0,0) D

Answer:

I believe its 25.

We are given that {P0, P1, P2, P3} is an orthogonal basis for the subspace P4, where P0=1, P1=x, P2=x², and P3 is an unknown polynomial. Since {P0, P1, P2, P3} is a basis for P4, we know that any polynomial of degree at most 4 can be expressed as a linear combination of these four basis polynomials.

To find P3, we will use the fact that the basis is orthogonal. This means that the inner product of any two basis polynomials is zero. In particular, we have:

<P3, P0> = 0

<P3, P1> = 0

<P3, P2> = 0

Using the definition of the inner product, we can write these equations as:

∫P3(x)dx = 0

∫xP3(x)dx = 0

∫x^2P3(x)dx = 0

We need to find a polynomial P3 that satisfies these three equations. To do so, we can start by assuming that P3 is a polynomial of degree 3, i.e., P3(x) = ax^3 + bx^2 + cx + d. Then we can substitute this expression into the three equations above and solve for the coefficients a, b, c, and d.

∫P3(x)dx = ∫(ax³ + bx² + cx + d)dx = (a/4)x⁴ + (b/3)x³ + (c/2)x² + dx + C = 0

where C is a constant of integration. Since this equation must hold for all values of x, we can set each coefficient to zero:

a/4 = b/3 = c/2 = d = 0

Solving these equations gives a=b=c=d=0, which means that P3 is the zero polynomial. However, this means that {P0, P1, P2, P3} is not a basis for P4 since P3 is not a nonzero polynomial.

To fix this, we can instead assume that P3 is a polynomial of degree 2, i.e., P3(x) = ax^2 + bx + c. Substituting this into the three equations above and solving for a, b, and c, we get:

∫P3(x)dx = ∫(ax² + bx + c)dx = (a/3)x³ + (b/2)x² + cx + C = 0

∫xP3(x)dx = ∫(ax³ + bx² + cx)dx = (a/4)x⁴ + (b/3)x³ + (c/2)x² + Cx + D = 0

∫x²P3(x)dx = ∫(ax⁴ + bx³ + cx²)dx = (a/5)x⁵ + (b/4)x⁴ + (c/3)x³ + Ex² + F = 0

where C, D, E, and F are constants of integration. Since we know that P3 is not the zero polynomial, we can choose one of these constants (say, C) to be 1 without loss of generality. Then we can solve for the other constants in terms of a, b, and c:

C = 1

D = -2b/3

E = -2c/5

F = -2b/3 - 2

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Answer:

15 dollars

Step-by-step explanation:

you do 3 × 5 which will give you 15