How many groups of 3/4 are in 6 1/2
Please elaborate(I'm very lost
Answers
Answer:
4 7/8
Step-by-step explanation:
First lets make 6 1/2 an improper fraction
Multiply the denominator by the whole number and add the result to the numerator to get the improper fraction
6 1/2
13/2
Multiply the numerators by eachother, same with the denominators
3* 13
---------
4*2
39/8
Finally, simplify by dividing 39 by 8
4 7/8
Number of groups of 3/4 are in 6 1/2 is, 26/3
We have to given that,
To find number of groups of 3/4 are in 6 1/2.
Let us assume that,
Number of groups of 3/4 are in 6 1/2 = x
Hence, We get;
x = (6 1/2) ÷ (3/4)
x = (13/2) × (4/3)
x = (13 × 4) / (2 × 3)
x = (13 × 2) / 3
x = 26/3
Therefore, There are 26/3 groups of 3/4 are in 6 1/2.
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Related Questions
Simplify [4 -⅓ ( 64 ⅓ - 64 ⅔) ]
Answers
Answer:
-3*4^2/3.
Step-by-step explanation:
[4 -⅓ ( 64 ⅓ - 64 ⅔) ]
= 1/4^1/3 ( 4 - 4^2)
= 1 / 4^1/3 * -12
= -12/ 4^1/3
= -12 * 4^2/3 / 4
= -3*4^2/3
what does 108% of $50 equal
Answers
Answer: $54
Step-by-step explanation:
50/100 times 108
= 1/2 times 108
= 108/2
= 54
therefore, 108% of $50 is $54
Answer: 54
Step-by-step explanation: 108% of $50
=50/100 X 108
=1/2 X 108
=54$
An annuity has a payment of $300 at time t = 1, $350 at t = 2, and so on, with payments increasing $50 every year, until the last payment of $1,000. With an interest rate of 8%, calculate the present value of this annuity.
Answers
The present value of the annuity is $4,813.52.
To calculate the present value of the annuity, we can use the formula for the present value of an increasing annuity:
PV = C * (1 - (1 + r)^(-n)) / (r - g)
Where:
PV = Present Value
C = Payment amount at time t=1
r = Interest rate
n = Number of payments
g = Growth rate of payments
In this case:
C = $300
r = 8% or 0.08
n = Number of payments = Last payment amount - First payment amount / Growth rate + 1 = ($1000 - $300) / $50 + 1 = 14
g = Growth rate of payments = $50
Plugging in these values into the formula, we get:
PV = $300 * (1 - (1 + 0.08)^(-14)) / (0.08 - 0.05) = $4,813.52
Therefore, the present value of this annuity is $4,813.52. This means that if we were to invest $4,813.52 today at an interest rate of 8%, it would grow to match the future cash flows of the annuity.
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Barbara, a school superintendent, asks the local school board for permission to hire an additional teacher whenever the student enrollment at a certain grade level within a school increases by 35 students beyond capacity. This is an example of which type of decision
Answers
Answer:
Programmed
Step-by-step explanation:
Programmed Decisons may be classified as those actions which are routinely carried out or performed based on existing rules and protocol. In programmed decision making, the rules are in place, therefore once the criteria or requirement for which the rule or routine is to be enforced arises, programmed Decisons are made. In the scenario, the superintendent required that a programmed Decison be made in cases or situations where enrollment increases by 35 student beyond capacity, Hence, with this, every time this occurs the additional teachers will be hired.
how many square units are in the region satisfying the inequalities and ? express your answer as a decimal.
Answers
Therefore, the total area of the region that satisfies the two inequalities is 14.5 square units.
The two inequalities given are:
y >= x
y <= |x - 3|
The region that satisfies both inequalities is the shaded area in the graph.
We can find the area of this region by splitting it into two parts: the triangle formed by the points (0, 0), (3, 0), and (3, 3), and the trapezoid formed by the points (3, 3), (2, 1), (-1, 3), and (-3, 3).
The area of the triangle is (1/2)33 = 4.5 square units.
To find the area of the trapezoid, we need to find the lengths of its two bases and its height. The height is the distance between the x-axis and the line y = |x - 3|. This line intersects the x-axis at x = 3 and at x = -1. At x = 3, the height is 0. At x = -1, the height is |-1 - 3| = 4. So the height of the trapezoid is 4 units.
The lengths of the two bases of the trapezoid are the distances between the y-axis and the lines x = 2 and x = -3. These distances are 2 and 3 units, respectively. So the area of the trapezoid is (1/2)*(2 + 3)*4 = 10 square units.
Therefore, the total area of the region that satisfies the two inequalities is 4.5 + 10 = 14.5 square units.
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Complete question:
How many square units are in the region satisfying the inequalities y>=(x) and y<=-(x)+3? Express your answer as a decimal. * the () are absolute value signs.
1 pts
Find the value of x
30x
2
29x + 4
Pls answer ASAP
Answers
Answer:
x = 4
Step-by-step explanation:
30x = 29x + 4
subtract 29x from both sides
x = 4
P=3w^2.
Calculate P when w=4.
Answers
P= 12^2
P = 144
What is the range of the function when the domain is (-2, 3, 5)?
Answers
Answer:9
Step-by-step explanation:
13. A town has a population of 7,500. The mayor asked two different employees to conduct a
survey to determine whether residents of the town are in favor of the construction of a new
baseball stadium.
●
Denise surveyed 150 randomly selected residents at a recent baseball game.
Tamira surveyed 150 randomly selected residents living in different sections of town.
The table below shows the results of the two surveys.
New Baseball Stadium
In Favor
125
30
Denise's Survey
Tamira's Survey
Opposed
20
105
No Opinion
5.
15
Which statement identifies the more reliable survey and provides a valid conclusion based on
that survey?
A. Denise's survey is more reliable than Tamira's survey, and approximately 6,250 residents of
the town would likely be in favor of the construction of a new baseball stadium.
B. Denise's survey is more reliable than Tamira's survey, and approximately 1,250 residents of
the town would likely be opposed to the construction of a new baseball stadium.
C. Tamira's survey is more reliable than Denise's survey, and approximately 1,500 residents of
the town would likely be in favor of the construction of a new baseball stadium.
D. Tamira's survey is more reliable than Denise's survey, and approximately 6,000 residents of
the town would likely be opposed to the construction of a new baseball stadium.
Answers
C. The more reliable survey would be: Tamira's survey is more reliable than Denise's survey, and approximately 1,500 residents of the town would likely be in favor of the construction of a new baseball stadium.
How to get the reliable surveyTаmirа's survеy is mоre reliаble bеcаusе shе survеyed rеsidеnts frоm diffеrеnt sectiоns оf thе town, whiсh is а mоre representаtive sаmple оf thе entire populаtiоn. Denise's survеy, оn thе othеr hаnd, wаs cоnducted аt а bаsebаll gаme, whiсh might hаve introduced а biаs towаrds people who аre mоre likеly to bе in fаvor оf thе new stаdium.
Bаsed оn Tаmirа's survеy, 30 out оf 150 rеsidеnts (20%) аre in fаvor оf thе cоnstructiоn.
If we extrаpolаte this percentаge to thе entire populаtiоn оf 7,500 rеsidеnts, we cаn estimаte thаt аpproximаtely 1,500 rеsidеnts (20% оf 7,500) would likеly bе in fаvor оf thе new bаsebаll stаdium.
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From my last post here’s the paragraph
Answers
Please help me!!!!! the formula for the volume of a pyramid is v = bh/ 3 where h is the height of the pyramid and b is the area of the base.
rewrite the formula in terms of b , the area of the base. in your final answer, include all of your work.
Answers
The formula for the volume of a pyramid in terms of the base area (b) is b = (3v) / h.
To rewrite the formula for the volume of a pyramid in terms of the base area, we can rearrange the equation v = bh/3.
1. Multiply both sides of the equation by 3 to eliminate the fraction: 3v = bh.
2. Divide both sides of the equation by h to isolate b: b = (3v) / h.
To rewrite the formula, we start with the original formula v = bh/3. We want to isolate the base area (b), so we first multiply both sides of the equation by 3 to eliminate the fraction, resulting in 3v = bh. Then, to isolate b, we divide both sides of the equation by h, giving us b = (3v) / h. This final equation allows us to find the base area (b) given the volume (v) and height (h) of the pyramid.
The formula for the volume of a pyramid in terms of the base area is b = (3v) / h.
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if leonardo instead had $31,400 of additional tax deductions for 2021, his marginal tax rate on the deductions would be
Answers
If Leonardo had $31,400 of additional tax deductions for 2021, his marginal tax rate on the deductions would depend on his tax bracket and the corresponding tax rates.
To calculate the marginal tax rate on the additional deductions, we need to know Leonardo's tax bracket and the tax rates applicable to that bracket. The marginal tax rate refers to the tax rate applied to the last dollar of income earned.
Without information about Leonardo's tax bracket, it is not possible to determine the exact marginal tax rate on the additional deductions. Marginal tax rates vary based on income levels and tax brackets set by the tax system in place. Each tax bracket has its own corresponding tax rate.
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record the length of these segments: CL=___units
LC=___units
Answers
The segment lengths, considering the reflection, are given as follows:
CL = 3.5 units.LC' = 3.5 units.How to obtain the segment lengths?The length of segment CL is obtained considering the ruler, as follows:
Endpoint C is positioned where the ruler assumes a value of zero.Endpoint L is positioned where the rules assumes a value of 3.5, as it is exactly halfway between the numbers 3 and 4.Hence the length of segment CL is obtained as follows:
3.5 - 0 = 3.5 units.
Segment LC' is obtained as a reflection of the polygon BKLC over the segment LK.
A reflection is a rigid translation, means that the original figure and the reflected figure are similar and congruent, keeping both the angle measures and the side lengths with the same values.
Segment LC' is the image of segment CL after the reflection, meaning that they are congruent, thus the length of segment LC' after the rotation is given as follows:
LC' = 3.5 units.
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Answer:
3.8 for both
explanation:
trust me bro
the cubic polynomial below has zeroes at x=-4 and x=6 only and passes through the point (2,36) as shown. algebraically determine its equation in factored form. show how you arrived at your answer.
Answers
Answer:
\(f(x)=\dfrac{1}{2}(2x-7)(x+4)(x-6)\)
Step-by-step explanation:
Cubic polynomial in intercept form:
\(f(x)=(x-p)(x-q)(x-r)\)
where p, q and r are the zeros.
Given:
Zeros at x = -4 and x = 6Passes through the point (2, 36)Substitute the zeros into the formula:
\(f(x)=(x-p)(x+4)(x-6)\)
Substitute the point into the equation and solve for p:
\(\implies (2-p)(2+4)(2-6)=36\)
\(\implies (2-p)(6)(-4)=36\)
\(\implies -24(2-p)=36\)
\(\implies 2-p=-\dfrac{3}{2}\)
\(\implies p=\dfrac{7}{2}\)
Therefore:
\(f(x)=\left(x-\dfrac{7}{2}\right)(x+4)(x-6)\)
Factor out ¹/₂ from the first parentheses:
\(f(x)=\dfrac{1}{2}(2x-7)(x+4)(x-6)\)
Period1. Is each algebraic expression a polynomial? If so, how many termshave? If not, give a reason why it is not a polynomial.a. x² + 4x - 1b. 12(x³ - 6)2- 3d. 9x40Xe. 6x³ - 4f. 3x² - 2x + 1g. 4x²-3x + 2x=2h. 5 +i. 3-¹x² + 5x - 1- Expand each expression.2x-√3-
Answers
Algebraic expressions are given. It is required to tell if they are polynomials, tell how many terms they have, and give reasons if they are not a polynomial.
Recall that polynomials are a monomial or a sum of monomials.
Recall also that monomials are a number, a variable, or a product of numbers and variables with whole-number exponents.
\((a)\text{ }x^2+4x-1\)Notice that this satisfies the definition of a polynomial.
Hence, it is a polynomial and it has 3 terms.
\(\begin{gathered} (b)\text{ }12(x^3-6)=12x^3-72 \\ \end{gathered}\)
Notice that this satisfies the definition of a polynomial.
Hence, it is a polynomial and it has 2 terms.
\((c)\text{ }\frac{2}{x}-3=2x^{-1}-3\)
Notice that this expression does not satisfy the definition of a polynomial as it has a monomial with a negative number exponent variable, which is not a whole number.
Hence, it is not a polynomial, it has a term that has a variable with a negative exponent.
\((d)\text{ }9x^{40}\)
This is a polynomial with just 1 term.
\((e)\text{ }6x^3-4\)
This satisfies the definition of a polynomial.
Hence, it is a polynomial and it has 2 terms.
\((f)\text{ }3x^2-2x+1\)
This also satisfies the definition of a polynomial as it only has monomials with variables of whole-number exponents.
Hence, it is a polynomial and it has 3 terms.
\((g)\text{ }4x^2-3x+2x^{-2}\)
It is not a polynomial, it has a term that has a variable with a negative exponent.
\((h)\text{ }5+\frac{1}{2}x-\sqrt{3}x^2+x^3\)
This also satisfies the definition of a polynomial as it only has monomials with variables of whole-number exponents.
Hence, it is a polynomial and it has 4 terms.
\((i)\text{ }3^{-1}x^2+5x-1\)
This also satisfies the definition of a polynomial as it only has monomials with variables of whole-number exponents.
Hence, it is a polynomial and it has 3 terms.
La rentabilidad, R, de una empresa, dada en tanto por cien, depende de la cuota de mercado, m, del bien producido, según la siguiente función: R(m) = −0.05m2 + 3.9m − 35 ¿Qué cuota de mercado hace máxima la rentabilidad de la empresa?, ¿cuál es esa rentabilidad?
Answers
Answer:
La cuota de mercado que hace máxima la rentabilidad de la empresa es la cuota 39 del bien producido.
La rentabilidad máxima es 41.05.
Step-by-step explanation:
La función R(m) = −0.05*m² + 3.9*m − 35 es una función cuadrática, cuya forma general es f(x)=a*x² +b*x +c. En este caso, a= -0.05, b=3.9 y c=-35
Existe un punto máximo en una función cuando la curva pasa de creciente a decreciente. Y existe un punto mínimo en una función cuando la curva pasa de decreciente a creciente.
En otras palabras, los máximos y mínimos en una función f son los valores más grandes (máximos) o más pequeños (mínimos) que toma la función.
El vértice de la función cuadrática coincide con el máximo o mínimo de la función. Cuando a>0, el vértice de la parábola se encuentra en la parte inferior de la misma, siendo un mínimo (es decir, la parábola se abre "hacia arriba"), y cuando a<0 el vértice se encuentra en la parte superior, siendo un máximo (es decir, la parábola se abre "hacia abajo").
En este caso, el vértice indicará el máximo.
El valor del vértice en el eje x se puede calcular mediante \(x=\frac{-b}{2*a}\)
El valor del vértice en el eje y se debe obtener sustituyendo el valor calculado previamente en el eje x en la función f(x)=a*x² +b*x +c
En este caso:
\(m=\frac{-3.9}{2*(-0.05)}=39\)
La cuota de mercado que hace máxima la rentabilidad de la empresa es la cuota 39 del bien producido.
Para calcular la rentabilidad máxima debes reemplazar el valor de la cuota m por 39:
R(39) = −0.05*39² + 3.9*39 − 35
R(39)= 41.05
La rentabilidad máxima es 41.05.
117
4
=
Pleaseeee help
Answers
Answer:
hold on what is the problem?
Step-by-step explanation:
also 113
Answer:
463 i think you didnt make it to specific
Step-by-step explanation:
The state lottery's million-dollar payout provides for $3 million(s) to be paid over 19 years in 20 payments of $150,000. The first $150,000 payment is made immediately, and the 19 remaining $150,000 payments occur at the end of each of the next 19 years. If 8 percent is the appropriate discount rate, what is the present value of this stream of cash flows? If 16 percent is the appropriate discount rate, what is the present value of the cash flows? a. If 8 percent is the appropriate discount rate, what is the present value of this stream of cash flows? (Round to the nearest cent)
Answers
At an 8 percent discount rate, the present value of the cash flows is approximately $1,722,536.39. At a 16 percent discount rate, the present value is approximately $1,072,736.15.
To calculate the present value of the stream of cash flows, we need to discount each cash flow to its present value using the appropriate discount rate.
At an 8 percent discount rate:
The first payment of $150,000 is made immediately and does not need to be discounted. Its present value is $150,000.
For the remaining 19 payments of $150,000 each, we can use the formula for the present value of an ordinary annuity:
PV = PMT * [1 - (1 + r)^(-n)] / r
Where:
PV = Present value
PMT = Payment amount per period ($150,000)
r = Discount rate per period (8% or 0.08)
n = Number of periods (19)
Using this formula:
PV = $150,000 * [1 - (1 + 0.08)^(-19)] / 0.08
PV ≈ $1,722,536.39
Therefore, the present value of the cash flows at an 8 percent discount rate is approximately $1,722,536.39.
At a 16 percent discount rate, we repeat the same calculations:
PV = $150,000 * [1 - (1 + 0.16)^(-19)] / 0.16
PV ≈ $1,072,736.15
Therefore, the present value of the cash flows at a 16 percent discount rate is approximately $1,072,736.15.
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If 8% is the appropriate discount rate, the present value of this stream of cash flows is approximately $1,375,320.
To calculate the present value of a stream of cash flows, we can use the formula for the present value of an annuity. The formula is:
\(PV = C * [(1 - (1 + r)^(-n)) / r]\)
Where:
PV = Present value
C = Cash flow per period
r = Discount rate per period
n = Number of periods
In this case, the cash flow per period (C) is $150,000, the discount rate (r) is 8% (or 0.08), and the number of periods (n) is 19.
Let's calculate the present value using these values:
PV = $150,000 * \([(1 - (1 + 0.08)^(-19)) / 0.08]\)
PV ≈ $150,000 * [(1 - 0.2665) / 0.08]
PV ≈ $150,000 * (0.7335 / 0.08)
PV ≈ $150,000 * 9.1688
PV ≈ $1,375,320
Therefore, if 8% is the appropriate discount rate, the present value of this stream of cash flows is approximately $1,375,320.
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Figure WXUY is the image of figure STUV. Idnetify the corresponding side or angle for each given side or angle.
Answers
Answer:
1. WX (H)
2. side XU (I)
3. angle W (C)
4. angle XUY (F)
5. side UV (A)
6. side VS (J)
7. angle T (E)
8. angle V (B)
Also, its Savannah :>
The side matches the corresponding area side ST≅ WX side TU ≅ side XU, side UY≅ side UV, side YW≅ side VS, and angle S≅W, TUV≅XUV, X≅T, and Y≅V.
What is congruence?
If two figures are exactly the same in sense of their length side all things then they will be congruent.
If it is possible to superimpose one geometric figure on the other so that their entire surface coincides, that geometric figure is said to be congruent or to be in the relation of congruence.
In other meaning, if you can copy a figure then that copy and the original figure will be congruent.
Given image WXUY with mirror image STUV.
If we rotate the STUV anti-clockwise such that side UV match with side UY then it coincide and then side ST≅ WX side TU ≅ side XU, side UY≅ side UV, side YW≅ side VS will be equal and angle S≅W, TUV≅XUV, X≅T, and Y≅V will be equal.
Hence "The side matches the corresponding area side ST≅ WX side TU ≅ side XU, side UY≅ side UV, side YW≅ side VS, and angle S≅W, TUV≅XUV, X≅T, and Y≅V".
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A=4
alpha=2/5
Beta=3/5
what is the equation for the indifference curve? Find the equation for the indifference curve using values provided for of A,□ and □ ( 2 decimals). Y=
Answers
The equation for the indifference curve using the values A=4, alpha=2/5, and beta=3/5 is \(Y=4*(X^(2/5))*(Z^(3/5)).\)
The equation for the indifference curve represents combinations of two goods, X and Z, that provide the same level of utility or satisfaction to an individual. In this case, the values provided are A=4, alpha=2/5, and beta=3/5.
The general form of the equation for the indifference curve is given by \(Y=A*(X^alpha)*(Z^beta)\), where Y represents the level of utility, X represents the quantity of good X consumed, and Z represents the quantity of good Z consumed.
By substituting the given values, the equation for the indifference curve becomes \(Y=4*(X^(2/5))*(Z^(3/5))\). This equation shows that the level of utility, Y, is determined by the quantities of goods X and Z, with X raised to the power of 2/5 and Z raised to the power of 3/5, and multiplied by the scaling factor A=4.
Therefore, the equation for the indifference curve is \(Y=4*(X^(2/5))*(Z^(3/5))\) based on the provided values of A, alpha, and beta.
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Rowan has $60. He wants to leave a 20% tip on his restaurant bill. His restaurant bill is $52.22.
Answers
Answer:
Step-by-step explanation:
20% tip on 52.22 is 10.44
52.22*0.2=10.44
I don't think he has enough to do it though
52.22+10.44=62.664
Answer: He doesn't have enough (2.66 dollars short) Max percentage: 14.9%
Step-by-step explanation:
If Rowan has $60 dollars and wants a 20% tip. He would need to multiply the restaurant bill by 6/5, of if easier 120%
$52.22 x 120% = 62.66 dollars.
62.66 - 60 = 2.66. Therefore, Rowan CANNOT pay off a 20% tip and has $2.66 short.
Now, if we wanted to calculate which percent he can pay at max we look at 60/52.22.
This will give us 1.14898. Because of this, we can determine what percent Rowan can pay at max. 1.14898 - 1 = 0.14898.
Therefore, converting to percent, he can pay 14.9%(rounded)
Please help me. I have no idea to this question.
a) 3ax+3ay-bx-by
b) 10ay²-5by²+2a²y-aby
Answers
Answer:
a)3a(x+y)-b(x+y)
=(3a-b)(x+y)
b)5y(2ay-by)+a(2ay-by)
=(5y+a)(2ay-by)
How much metal is needed to cast a cubical metal box?
Answers
Depending on the size and thickness of the box, a certain amount of metal is required to cast a cubical metal box.
Depending on the size and thickness of the box, a certain amount of metal is required to cast a cubical metal box. In general, more metal is required for larger, thicker boxes. One must first calculate the box's volume in order to determine how much metal is required. The box's length, width, and height can be multiplied together to get this. The thickness of the metal must next be determined. The total amount of metal required can be estimated by multiplying the volume of the box by the thickness of the metal once the volume and thickness of the metal have been established. For instance, consider a box with dimensions of 6 inches long, 6 inches wide, and 6 inches high and a metal thickness.
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Describe the relationship 18
What is a lever? On which principle does it work?
Is velocity ratio of a machine affected by applying
Answers
Answer:
A lever is a bar that turns on an unmoving point called a fulcrum. When you push or pull on one end of the bar that pressure is called the force. The object that is lifted on the other end is called the load.
Step-by-step explanation:
Let a machine overcome a load L by the application of an effort E. In time t, let the displacement of effort of dE ad the displacement of load be dL.
Work input =Effort× displacement of effort
=E×dE
Work output =Load× displacement of load
=L×dL
Efficiency=Work inputWork output
=E×dEL×dL=EL×dEdL
=EL×dE/dL1
But Effort(E)Load(L)=M.A.
and dLdE=V.R.
∴Efficiency η=V.R.M.A. or M.A.=V.R.×η
Thus, the mechanical advantage of a machine is equal to the product of its efficiency and Velocity Ratio.
what is the weight (in grams) of a liquid that exactly fills a 182.8 milliliter container if the density of the liquid is 0.135? round to the nearest hundredth when necessary, and only enter numerical values, which can include a decimal point. answer for blank 1:
Answers
The weight of the liquid that exactly fills a 182.8 milliliter container, given the density of the liquid as 0.135 grams per milliliter, is approximately 24.68 grams.
To calculate the weight of the liquid, we need to multiply the volume of the liquid by its density. The formula for calculating weight is:
Weight = Volume x Density
Given that the volume of the container is 182.8 milliliters and the density of the liquid is 0.135 grams per milliliter, we can substitute these values into the formula:
Weight = 182.8 ml x 0.135 g/ml
Weight = 24.678 grams
Rounding to the nearest hundredth, the weight of the liquid that fills the container is approximately 24.68 grams.
By multiplying the volume of the liquid by its density, we can determine the weight of the liquid that exactly fills a 182.8 milliliter container. In this case, with a density of 0.135 grams per milliliter, the weight is approximately 24.68 grams.
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5*6+11=what I know the answer but people need points
Answers
Answer:
5.6+11
Step-by-step explanation:
5(6)+11=30+11
41
HELP!!! What’s the domain and range? PLS!!!!
Answers
Answer:
A) Vertex: (3,1) Maximum, Domain: all real numbers, Range: y is less than or equal to 1.
B) Vertex: (1,-5) Minimum, Domain: all real numbers, Range: y is greater than or equal to -5
C) Vertex: (0,1) Minimum, Domain: all real numbers, Range: y is greater than or equal to 1
D) Vertex: (4,0) Maximum, Domain: all real numbers, Range: y is less than or equal to 0.
E) Vertex: (4,1) Minimum, Domain: all real numbers, Range: y is greater than or equal to 1
F) Vertex: (-1,4) Maximum, Domain: all real numbers, Range: y is less than or equal to 4.
G) Vertex: (2,-4) Minimum, Domain: all real numbers, Range: y is greater than or equal to -4
H) Vertex: (-4,-3) Minimum, Domain: all real numbers, Range: y is greater than or equal to -3
I) Vertex: (2,3) Maximum, Domain: all real numbers, Range: y is less than or equal to 3.
Step-by-step explanation:
Sorry it took forever to type
Find the difference, radicals plz help:(
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Answer:
-2 radical 5 the second one
PLEASE HELP ITS A TIMED QUESTION Evaluate 5-4 and 5-2
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The value of the numerical expression -(5⁻⁴)(5²) will be - 1/25. Then the correct option is C.
What is the value of the expression?When the relevant components and basic processes of a numerical method are given values, the expression's result is the result of the computation it depicts.
The definition of simplicity is making something simpler to achieve or grasp while also making it a little less difficult.
The expression is given below.
⇒ -(5⁻⁴)(5²)
Simplify the expression, then we have
⇒ -(5⁻⁴)(5²)
⇒ -(1/5⁴)(5²)
⇒ -(5² / 5⁴)
⇒ - 25 / 625
⇒ - 1/25
The value of the numerical expression -(5⁻⁴)(5²) will be - 1/25. Then the correct option is C.
More about the value of the expression link is given below.
https://brainly.com/question/23671908
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Could anyone explain to me what Y is? and if so how u got there?
