PLS HELP ASAP RNNN FASTT

The estimation of 0.000007328 is \(7\times10^{-6\).

Estimation is he ability to guess the amount of anything without actual measurement.

The number (n) is given as:

\(\text{n}=0.000007328\)

Multiply by 1

\(\text{n}=0.000007328\times1\)

The number is to be rounded to the nearest millionth.

So, we substitute \(\frac{1000000}{1000000}\) for 1

\(\text{n}=0.000007328\times1\)

\(\text{n}=0.000007328\times\dfrac{1000000}{1000000}\)

This becomes

\(\text{n}=7.328\times\dfrac{1}{1000000}\)

Express the fraction as a power of 10

\(\text{n}=7.328\times10^{-6\)

Approximate to a single digit

\(\rightarrow\bold{n=7\times10^{-6}}\)

Therefore, the estimation of 0.000007328 is \(7\times10^{-6}\).

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Answer:

The x -coordinate of the vertex is the equation of the axis of symmetry

Step-by-step explanation:

sorry if its wrong

Hence, it has been proven that the function f achieves either an absolute minimum or an absolute maximum on the interval (0,1).

Let f : (0,1) → r be a continuous function such that lim x→0 f(x) = lim x→1 f(x) = 0. show that f achieves either an absolute minimum or an absolute maximum on the interval (0,1).Solution:The interval given is a closed interval that is bounded (it is bounded by 0 and 1) and therefore compact. By the extreme value theorem, a continuous function on a compact interval attains its maximum and minimum at some points in the interval. Hence, there exists a and b in the interval (0, 1) such that f(a) is the maximum of f on the interval and f(b) is the minimum of f on the interval.Since lim x→0 f(x) = lim x→1 f(x) = 0, then we may have a, b ≠ 0 or 1. But a and b must be within the interval (0,1).Hence, it has been proven that the function f achieves either an absolute minimum or an absolute maximum on the interval (0,1).The total words used in the answer is 152.

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the indentation diagonal length is approximately 0.0686 units.

What is Intention Diagonal Length?

The indentation diagonal d is determined by the mean value of the two diagonals d 1 and d 2 at right angles to each other: To avoid the risk of bulging of the material on the opposite side of the sample, the thickness should not fall below a certain minimum value. value. The minimum thickness depends on the expected hardness of the material and the test load.

To calculate the indentation diagonal length using the Vickers hardness value, you need to know the applied load and the hardness number. The Vickers hardness test measures the resistance of a material to indentation using a diamond indenter.

In this case, you have the following information:

Load: 0.700 kg

Vickers HV: 650

The Vickers hardness number (HV) is defined as the applied load divided by the surface area of the indentation.

The formula to calculate the indentation diagonal length (d) is:

d = 1.854 * sqrt(L / HV)

Where:

d = indentation diagonal length

L = applied load in kg

HV = Vickers hardness number

Plugging in the values:

d = 1.854 * sqrt(0.700 / 650)

Calculating the square root and performing the division:

d ≈ 1.854 * 0.0370262

d ≈ 0.0686

Therefore, the indentation diagonal length is approximately 0.0686 units. Please note that the specific unit (e.g., millimeters) was not provided in the question, so the answer is given in relative units.

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Answer:

35.44

Step-by-step explanation:

2 times pi times radius.

Answer:

the coefficient of x is 2/3 which is the constant.

Answer:

-0.1402

Step-by-step explanation:

Let's calculate the price impact of a 50-basis point (0.50%) interest rate change using a linear approximation for a 10-year, 7% semi-annual coupon bond priced at $97.50.

Step 1: Calculate the current yield:

Current yield = Coupon payment / Current price

Coupon payment = Face value * Coupon rate

Coupon payment = $100 * 0.07 = $7

Current yield = $7 / $97.50 = 0.0718 (or 7.18%)

Step 2: Calculate the Macaulay duration:

Macaulay duration = [(Time until Cash Flow) * (Cash Flow)] / [Current Price * (1 + Yield per period)]

The bond has 20 semi-annual periods, and the cash flow is the coupon payment of $7.

Macaulay duration = [(1 * $7) + (2 * $7) + ... + (20 * $7)] / [$97.50 * (1 + 0.0718)]

Using the formula for the sum of an arithmetic series, we can simplify the Macaulay duration calculation:

Macaulay duration = (20 * ($7 * 21)) / ($97.50 * 1.0718)

Macaulay duration = 2940 / 104.8375

Macaulay duration ≈ 28.0344

Step 3: Estimate the price impact:

Price impact ≈ -Macaulay duration * Interest rate change

Price impact ≈ -28.0344 * 0.005

Price impact ≈ -0.1402

Therefore, the estimated price impact of a 50-basis point interest rate change for the given bond is approximately -0.1402, implying a decrease in the bond price.

Answer: wait how much was her allowance

Step-by-step explanation:

To one decimal place, the minor arc of AB measures 12.006 cm.

To calculate the length of the minor arc AB, we must find the circumference of the entire circle and then determine what fraction of the circumference the arc AB represents.

Since the radius of the circle is equal to AO, which is 19 cm, we can use the formula for the circumference of a circle:

C = 2πr

Substituting the radius value, we get:

C = 2π * 19 cm

Now to find the length of the lateral arc AB, we must calculate what fraction of the circumference is represented by the central angle of 40°.

The central angle AB is 40°, and since the central angle of a full circle is 360°, the fraction of the circumference represented by the smaller arc AB can be calculated as:

Part of a circumference = (40° / 360°)

To find out the length of the small arc AB, we multiply the fraction of the circumference by the total circumference of the circle:

AB's minor arc length is equal to the product of the circumference and its fraction.

AB's short arc's length is equal to (40°/360°) * (2 * 19 cm).

The length of the small arc AB ≈ 0.1111 * (2π * 19 cm)

The length of the small arc AB is ≈ 12.006 cm

Therefore, the length of the lower arc AB is approximately 12.006 cm to one decimal place.

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Answer:

121/12 is the answer your welcome

Answer:

13+12+5/2

Step-by-step explanation:

solv it answer will come

Answer:

12×5=60

1/2×4×12=24

24×2=48

60+48=108

=108cm²

Answer:

5.76106287

Step-by-step explanation:

Answer: 5.76106287488

Step-by-step explanation:

Answer:

The slope is 30, and the y-intercept is 75.

Step-by-step explanation:

Use two points from the table, and find the equation of a line given two points.

Point 1: (1, 105)

Point 2: (3, 165)

y = mx + b

slope = m = (y_1 - y_1)/(x_2 - x_1)

m = (165 - 105)/(3 - 1) = 60/2 = 30

y = 30x + b

Use point (1, 105) for x and y.

105 = 30(1) + b

105 = 30 + b

b = 75

y = 30x + 75

The slope is 30, and the y-intercept is 75.

Answer:

1.21, 1.22, 1.23, 1.24, 1.25, 1.26, 1.27, 1.28, 1.29

Step-by-step explanation:

technically it goes on forever but yeah

Answer:

Graph 1, 2, 5, 6 are not functions.

Graph 3, 4 are functions

Step-by-step explanation:

For every input there can only be one output to be a function.

Of the given graphs, only graph[3] and graph[4] represent functions.

A function is a relation between a independent variable and a dependent variable such that the value of dependent variable depends upon the independent one. It is denoted by f(x).

Given are the graphs plotted for different expressions.

Now, for a given expression to be a function, it should have a single unique value of variable [y] in coordination with that of [x]. Of all the graphs given, only the continuous graph[3] and discrete graph[4] have unique or only one unique value of [y] for a value of [x]. So, only graph[3] and graph[4] represent functions.

Therefore, of the given graphs, only graph[3] and graph[4] represent functions.

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When the particle attains zero acceleration, its velocity will be equal to the coefficient of the linear term in the position function, which is 'a'.

To understand this, let's consider the given position function: x(t) = at + bt^2 - ct^3.

The velocity of the particle is the derivative of the position function with respect to time:

v(t) = d(x(t))/dt.

Taking the derivative of x(t), we have:

v(t) = a + 2bt - 3ct^2.

To find the velocity when the particle attains zero acceleration, we set the acceleration equal to zero:

a(t) = d(v(t))/dt = 2b - 6ct.

Setting 2b - 6ct = 0 and solving for t, we get:

t = (2b)/(6c) = b/(3c).

Substituting this value of t back into the velocity function, we find:

v(t) = a + 2b(b/(3c)) - 3c(b/(3c))^2

    = a + 2b^2/(3c) - b^2/c

    = a + (2b^2 - 3b^2)/(3c)

    = a - b^2/(3c).

Therefore, when the particle attains zero acceleration, its velocity will be equal to 'a', which is the coefficient of the linear term in the position function.

In other words, the velocity of the particle when it has zero acceleration does not depend on the constants 'b' and 'c' in the position function. It is solely determined by the constant 'a'.

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Complete question:

The position of a particle as a function of time t, is given by x(t)=at+bt

2

−ct

3

 where a, b and c are constants. When the particle attains zero acceleration, then its velocity will be?

Answer:

10 quarts

Step-by-step explanation:

Answer:

4

Step-by-step explanation:

Increasing marginal productivity infers that extra units of capital and labor contribute more to yield, driving productive asset allotment. ∝ and ß < 1 expect reducing returns, adjusting with reality.

To appear that the generation work has to expand the marginal productivity of capital (in case ∝ > 1) and labor (on the off chance that ß > 1), we ought to take fractional subsidiaries with regard to each input calculation. For capital (K), the fractional subsidiary of the generation work is:

\(\dfrac{dy}{dK }= \alpha AK^{(\alpha-1)}L^\beta\)

Since ∝ > 1, (∝ - 1) is positive, which implies that the fractional subordinate \(\dfrac{dy}{dK}\) is positive. This shows that an increment in capital input (K) leads to an increment in yield (y), appearing to expand the marginal efficiency of capital.

Additionally, for labor (L), the fractional subordinate of the generation work is:

\(\dfrac{dy}{dL} = \beta AK^{\alpha}L^{(\beta-1)}\)

Since \(\mathbf{\beta > 1, (\beta-1)}\) it is positive, which implies that the halfway subordinate \(\dfrac{dy}{dL}\) is positive. This demonstrates that an increment in labor input (L) leads to an increment in yield (y), appearing to increase the marginal productivity

The economic importance of increasing marginal productivity is that extra units of capital and labor contribute more to yield as their amounts increment.  This suggests that the more capital and labor a firm employments, the higher the rate of increment in yield. This relationship is vital for deciding the ideal assignment of assets and maximizing generation effectiveness.

In most generation capacities, it is accepted that ∝ and ß are less than 1. This presumption adjusts with experimental perceptions and financial hypotheses.

In case ∝ or ß were more prominent than 1, it would suggest that the marginal efficiency of the respective factor increments without bound as the calculated input increments.

In any case, there are decreasing returns to scale, which suggests that as calculated inputs increment, the Marginal efficiency tends to diminish. Therefore, accepting ∝ and ß are less than 1 permits for more reasonable modeling of generation forms and adjusts with the concept of diminishing marginal returns.

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The expression that can be used to find the perimeter of the triangle is P = 12x^2 - 6 and the perimeter when x = 1.5 is 21 inches.

An expression is a number, or a variable, or a combination of numbers and variables and operation symbols.

Now it is given that,

Pablo folds a straw into a triangle with side lengths of 4x^2−3 inches, 4x^2−2 inches, and 4x^2−1 inches

Suppose the sides of the triangle are,

L = 4x^2−3 inches

B = 4x^2−2 inches

H = 4x^2−1 inches

Now since the perimeter is the sum of all the sides.

Thus, Perimeter of the given triangle is given as,

P = L + B + H

Putting the values we get,

P = (4x^2−3) + (4x^2−2) + (4x^2−1)

Expanding the brackets we get,

P = 4x^2 − 3 + 4x^2 − 2 + 4x^2 − 1

Taking alike terms together,

P = 4x^2 + 4x^2 + 4x^2 - 3 - 2 - 1

Now solving we get,

P = 12x^2 - 6

Thus is the expression for the perimeter of the triangle.

Now the perimeter when x  = 1.5

Put x  = 1.5 in the perimeter expression we get,

P = 12(1.5)^2 - 6

Solving we get,

P = 12*2.25 - 6

Solving we get,

P = 27 - 6

Thus we get,

P = 21 inches

this is the required perimeter when x = 1.5

Thus, the expression that can be used to find the perimeter of the triangle is P = 12x^2 - 6 and the perimeter when x = 1.5 is 21 inches.

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Answer:

12x2 −6; 21 inches

Step-by-step explanation:

Answer:

its a

Step-by-step explanation:

Answer:

y=2x-4

Step-by-step explanation:

The above steps to finding relative extrema are in order.

What is a sequence?

A sequence is an enumerated collection of objects in which repetitions are allowed. Like a set, it contains members (also called elements, or terms).

Here are the steps to finding relative extrema in order:

Find f'(x), the first derivative of the function.

Find the critical numbers by setting f'(x) = 0 or f'(x) does not exist (DNE). Also, include the discontinuities of the function.

Make a sign chart for f'(x) by splitting a number line by the critical numbers and the discontinuities.

Analyze the sign chart:

If f'(x) changes from positive to negative at a critical number, it is a relative maximum.

If f'(x) changes from negative to positive at a critical number, it is a relative minimum.

Check the endpoints of the interval of interest to see if there are any additional extrema.

Hence, the above steps to finding relative extrema are in order.

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To estimate the variance of the error term, σ², and Var(B₁), we can use the formulas provided in equation (2.61) from the CLM Assumptions.

In equation (2.61) of the CLM Assumptions, the variance of the error term, σ², is estimated as:

σ² = (SSE / (n - k - 1))

where SSE is the sum of squared errors, n is the sample size, and k is the number of independent variables in the model (excluding the constant term). Since the given equation is a simple linear regression model with one independent variable (x₁), k would be 1.

To calculate SSE, we need to compute the sum of squared differences between the actual y values and the predicted values based on the estimated regression line. However, we do not have the predicted values or the estimated coefficients (β₀ and β₁) provided in the question. Without these values, we cannot calculate the SSE or estimate σ².

Similarly, to estimate the variance of B₁ (Var(B₁)), we need the estimated standard error of B₁. The standard error of B₁ can be calculated using the formula:

SE(B₁) = sqrt(σ² / (n * Var(x₁)))

However, without the estimated coefficients or the predicted values, we cannot calculate the standard error of B₁ or estimate Var(B₁).

Without the necessary values (estimated coefficients or predicted values), we cannot calculate the variance of the error term (σ²) or the variance of B₁ (Var(B₁)). The provided information is insufficient to perform these calculations.

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We can determine coordinates if point t is between points u and v by checking if u < t < v or v < t < u.

To determine if point t is between points u and v, we need to compare their coordinates. If u < v, then point t is between points u and v if and only if u < t < v. On the other hand, if v < u, then point t is between points u and v if and only if v < t < u.

Whether or not point t is between points u and v depends on the relationship between the coordinates of u and v. If u < v, t must fall between them, and if v < u, t must also fall between them.

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