The icnceased demand for vegetarian meal has caused an increase in the price to toofu. if the cost of tofu is currently $2.99per pound , and is increaseinf by 6% per year, what will it cost in 5 year?

Answers

Answer 1

Answer: 2.99x(100%+6%)^5 =4.0013

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Write this equation in standard form 9x^2-4y^2-24y-72=0

Log11 1/121=-x-4 stupid math

Answers

$log_(11)121=-x-4\n\nlog_(11)11^2=-x-4\n\n2=-x-4\n\nx=-4-2\n\nx=-6$

$log_(11)(1)/(121)=-x-4\n \n log_(11)11^(-2)=-x-4\n \n 11^(-x-4)=11^(-2)\n \n -x-4=-2\n \n -x=-2+4\n \n -x=2\n \n \boxed{x=-2}$

What is 23 squared A. 1,058 B.129 C. 46 D. 529

Answers

The value of 23 squared is 529

What is square of a number?

A square number or perfect square is an integer that is the square of an integer; in other words, it is the product of some integer with itself.

For example, the 3² is 3 × 3 i.e the product of the 3 by itself , which is 9

Similarly, the square of 23 is 23² which is the same as the 23 × 23

= 529

Therefore the square of 23 is 529. this means that 23² = 529 and the square root of 529 is 23.

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23 squared is 529 because 23 x 23 is 529, so the answer is D.

Please help no work needs to be shown

Answers

Answer:

I would say a 20, 30-ish degree angle, maybe 45 degrees, somewhere in that continuum

Which of the following representative fractions would indicate the largest scale map? Options: • 1:1 • 1:0 • 1:1,000,000 • 1:24,000

Answers

Final Answer:

The largest scale map is indicated by the representative fraction 1:1. Option A is correct.

Explanation:

In cartography, the representative fraction (RF) of a map indicates the scale of the map, specifically the ratio between a distance on the map and the corresponding distance on the Earth's surface. A larger RF value means a larger scale map, which represents smaller areas with more detail.

Now, let's compare the given options:

1. 1:1 - This RF means that one unit on the map represents one unit on the ground, essentially a one-to-one scale. It doesn't get any larger than this, so this is the largest scale possible.

2. 1:0 - This doesn't make sense in cartography because you cannot represent the Earth's surface with zero on one side of the ratio. It's an invalid option.

3. 1:1,000,000 - This RF indicates that one unit on the map represents one million units on the ground. This is a much smaller scale compared to 1:1, so it represents a much larger area with less detail.

4. 1:24,000 - This RF means that one unit on the map represents 24,000 units on the ground. While this is a larger scale than 1:1,000,000, it is still smaller than 1:1, which is the largest scale.

In summary, the largest scale map is represented by 1:1. Option A is the answer.

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Answer:

The representative fraction (RF) of a map indicates the scale of the map. In a representative fraction, the first number represents a unit of measurement on the map, and the second number represents the corresponding unit of measurement in the real world.

Among the options provided, a larger scale map would have a smaller second number because it means that one unit of measurement on the map represents a smaller unit of measurement in the real world. So, the largest scale map in the given options is:

1:24,000

In this case, 1 unit on the map represents 24,000 units in the real world, indicating a very detailed and large-scale representation of the area.

Answer this in pattern,show the solutionCube of Binomial

1.) (x+4)³
2.) (x-4)³
3.) (7m-3n)³
4.) (3xy+1)

Factoring:Factor the ff. Trinomials

1.) 6m³-9m²
2.) 6m²-12mn²+3n

Factor the difference of two square

1.) 9x²-25y²
2.)36x²-49y²
3.)32m²-98n²
4.)36p²-25

Answers

Cube of Binomial
1. $(x + 4)^(3)$
   $(x + 4)(x + 4)(x + 4)$
   $(x(x + 4) + 4(x + 4))(x + 4)$
   $(x(x) + x(4) + 4(x) + 4(4))(x + 4)$
   $(x^(2) + 4x + 4x + 16)(x + 4)$
   $(x^(2) + 8x + 16)(x + 4)$
   $x^(2)(x + 4) + 8x(x + 4) + 16(x + 4)$
   $x^(2)(x) + x^(2)(4) + 8x(x) + 8x(4) + 16(x) + 16(4)$
   $x^(3) + 4x^(2) + 8x^(2) + 32x + 16x + 64$
   $x^(3) + 12x^(2) + 48x+ 64$

2. $(x - 4)^(3)$
   $(x - 4)(x - 4)(x - 4)$
   $(x(x - 4) - 4(x - 4))(x - 4)$
   $(x(x) - x(4) - 4(x) + 4(4))(x - 4)$
   $(x^(2) - 4x - 4x + 16)(x - 4)$
   $(x^(2) - 8x + 16)(x - 4)$
   $x^(2)(x - 4) - 8x(x - 4) + 16(x - 4)$
   $x^(2)(x) - x^(2)(4) - 8x(x) + 8x(4) + 16(x) - 16(4)$
   $x^(3) - 4x^(2) - 8x^(2) + 32x + 16x - 64$
   $x^(3) - 12x^(2) + 48x - 64$

3. $(7m - 3n)^(3)$
   $(7m - 3n)(7m - 3n)(7m - 3n)$
   $(7m(7m - 3n) - 3n(7m - 3n))(7m - 3n)$
   $(7m(7m) - 7m(3n) - 3n(7m) + 3n(3n))(7m - 3n)$
   $(49m^(2) - 21mn - 21mn + 9n^(2))(7m - 3n)$
   $(49m^(2) - 42mn + 9n^(2))(7m - 3n)$
   $49m^(2)(7m - 3n) - 42mn(7m - 3n) + 9n^(2)(7m - 3n)$
   $49m^(2)(7m) - 49m^(2)(3n) - 42mn(7m) + 42mn(3n) + 9n^(2)(7m) - 9n^(2)(3n)$
   $343m^(3) - 147m^(2)n - 294m^(2)n + 126mn^(2) + 63mn^(2) - 27n^(3)$
   $343m^(3) - 441m^(2)n + 189mn^(2) - 27n^(3)$

4. $(3xy + 1)^(3)$
   $(3xy + 1)(3xy + 1)(3xy + 1)$
   $(3xy(3xy + 1) + 1(3xy + 1))(3xy + 1)$
   $(3xy(3xy) + 3xy(1) + 1(3xy) + 1(1))(3xy + 1)$
   $(9x^(2)y^(2) + 3xy + 3xy + 1)(3xy + 1)$
   $(9x^(2)y^(2) + 6xy + 1)(3xy + 1)$
   $9x^(2)y^(2)(3xy + 1) + 6xy(3xy + 1) + 1(3xy + 1)$
   $9x^(2)y^(2)(3xy) + 9x^(2)y^(2)(1) + 6xy(3xy) + 6xy(1) + 1(3xy) + 1(1)$
   $27x^(3)y^(3) + 9x^(2)y^(2) + 18x^(2)y^(2) + 6xy + 3xy + 1$
   $27x^(3)y^(3) + 27x^(2)y^(2) + 9xy + 1$

Factoring Trinomials
1. $6m^(3) - 9m^(2)$
   $3m^(2)(2m) + 3m^(2)(3)$
   $3m^(2)(2m + 3)$

2. $6m^(2) - 12mn^(2) + 3n$
   $3(2m^(2)) - 3(4mn^(2)) + 3(n)$
   $3(2m^(2) - 4mn^(2) + n)$

Factoring the Difference of Two Squares
1. $9x^(2) - 25y^(2)$
   $9x^(2) + 15xy - 15xy - 25y^(2)$
   $3x(3x) + 3x(5y) - 5y(3x) - 5y(5y)$
   $3x(3x + 5y) - 5y(3x + 5y)$
   $(3x - 5y)(3x + 5y)$

2. $36x^(2) - 49y^(2)$
   $36x^(2) - 42xy + 42xy - 49y^(2)$
   $6x(6x) - 6x(7y) + 7y(6x) - 7y(7x)$
   $6x(6x - 7y) + 7y(6x - 7y)$
   $(6x + 7y)(6x - 7y)$

3. $32m^(2) - 98n^(2)$
   $2(16m^(2)) - 2(49n^(2))$
   $2(16m^(2) - 49n^(2))$
   $2(16m^(2) - 28mn + 28mn - 49n^(2))$
   $2(4m(4m) - 4m(7n) + 7n(4m) - 7n(7n))$
   $2(4m(4m - 7n) + 7n(4m - 7n))$
   $2(4m + 7n)(4m - 7n)$

4. $36p^(2) - 25$
   $36p^(2) - 30p + 30p - 25$
   $6p(6p) - 6p(5) + 5(6p) - 5(5)$
   $6p(6p - 5) + 5(6p - 5)$
   $(6p + 5)(6p - 5)$

Michael buys a ticket in the Tri-State Pick 3 lottery every day, always betting on 812. He will win something if the winning number contains 8, 1, and 2 in any order. Each day, Michael has probability 0.006 of winning, and he wins (or not) independently of other days because a new drawing is held each day. What is the probability that Michael’s first winning ticket comes on the 10th day?

Answers

Answer:

0.00568 ANS

Step-by-step explanation:

Since Michael has a .006 chance of winning on any given day,

Than his tries of not winning on any day are as:

1-.006=.994.

For Michael first winning ticket would be on 10 day, Michael should not win on the first 9 days, so then he has to win on the 10 day. For Michael not to succeed on the first 9 days, the probability is:

.994^9=0.94727801832

Hence for him to succeed on the 10 day, the probability is .006.

Now the probability of his first winning ticket being on the 10 day is:

.006*.994^9.=0.0056836681.

Other Questions

Charlie solved an equation, as shown below:Step 1: 5x = 30 Step 2: x = 30 – 5 Step 3: x = 25 Part A: Is Charlie's solution correct or incorrect? If the solution is incorrect, explain why it is incorrect and show the correct steps to solve the equation. (6 points) Part B: How many solutions will this equation have? (4 points) Unsubscribe · Report · Tue Mathematics

Can you please help me with this

Which of the following statements below is true about three-dimensional space? A. Some planes have no intercepts. B. Every plane must have three intercepts. C. Every plane must have at least two intercepts. D. Some planes have only one intercept.

What is the surface area of the figure?Solid Figures, Part 1 A.300 cm2 B.220 cm2 C.390 cm2 D.195 cm2