if log x - log(2x-1)=1 find x​

-2x+3 - (5 - 6x)

pretend that there is a -1 in front of the bracket

mutiply the bracket by -1

(-1)(5)=-5

(-1)(-6x)= 6x

-2x+3-5+6x

-2x+6x+3-5 ( combine like terms)

Answer: 4x-2

Answer:

4x-2 for plato

Step-by-step explanation:

the guy above is correct so give him brainliest, im just supporting the fact that hes correct and i got a 100% on my plato quiz from him.

The value of the expression | (k - 2) × (3k) | - 1 at k = -4 will be 71. Then the correct option is B.

When the relevant factors and natural laws of a mathematical model are given values, the outcome of the calculation it describes is the expression's outcome.

The expression is given below.

⇒ | (k - 2) × (3k) | - 1

The value of the expression at k = -4 will be

⇒ | (-4 - 2) × 3 × -4 | - 1

⇒ | (- 6) × (-12)| - 1

⇒ | 72 | - 1

⇒ 72 - 1

⇒ 71

The value of the expression | (k - 2) × (3k) | - 1 at k = -4 will be 71. Then the correct option is B.

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Answer:

3 hundreds

Step-by-step explanation:

10*3*10=300

unit for is 3 hundreds standard form is 300

Answer:

60

Step-by-step explanation:

60*10=600

Answer:

[tex]60[/tex]

Step-by-step explanation:

Simple. Tens represent the value as 10

If we have more than one zero, as in two for example.

The number is in the hundreds place.

Then just multiply the different number by the 10 value

100 * 6 = 600

It is sixty tens

Answer:

the answer is -1/3v-14/15

-1/3v -14/15 is the required solution for combine like terms to create an equivalent expression to  - 6/5 - 2/3 * v + 4/15 + 1/3 * v.

Given that,

To combine like terms to create an equivalent expression and to Make sure to simplify coefficients and constants as well,
- 6/5 - 2/3 * v + 4/15 + 1/3 * v

The algebraic expression consists of constant and variable. eg x, y, z etc.

Here,

= - 6/5 - 2/3 * v + 4/15 + 1/3 * v

In the above expression, -2/3 and 1/3 is the coefficient and -6/5 and -2/3 is constant while adding like termes the coefficient combines with coefficient and constant with constant.

= -2/3v + 1/3v -6/5 + 4/15
= -1/3v -14/15

Thus, -1/3v -14/15 is the required solution for combine like terms to create an equivalent expression to  - 6/5 - 2/3 * v + 4/15 + 1/3 * v.

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[tex]\huge\boxed{\text{21 cm}}[/tex]

The area of a square is equal to the square of its side length. [tex]A=s^2[/tex]

Substitute in the known variable. [tex]441=s^2[/tex]

Now, find the square root of each side of the equation. [tex]\sqrt{441}=s[/tex]

Find the square root of [tex]441[/tex]. [tex]\boxed{21}=s[/tex]

Answer:

5.    2

6.    51

7.     X

Answer

For 5, the answer is 3

Step-by-step explanation:

Fibonacci Sequence: Start at 1

1+0=1

1+1=2

1+2=3

3+2=5

etc.

Answer:

[tex]x \sqrt{1-9x^2} -3x \sqrt{1-x^2}[/tex]

Step-by-step explanation:

Since we have to analyze the cosine of an addition of angles, let's recall that cos of an addition is:

[tex]cos (\alpha +\beta ) = cos(\alpha ) cos(\beta) - sin(\alpha) sin(\beta)[/tex]

Let's also use those Greek letters [tex]\alpha[/tex] and [tex]\alpha[/tex] to represent the inverse functions we are dealing with:

[tex]\alpha =arcsin(3x)[/tex] and therefore, [tex]sin(\alpha ) = 3x[/tex]

[tex]\beta =arccos(x)[/tex] and therefore [tex]cos(\beta ) = x[/tex]

Now use these identities to re-write the equation for the cos of an addition given above:

[tex]cos (\alpha +\beta ) = cos(\alpha ) cos(\beta) - sin(\alpha) sin(\beta)\\cos (\alpha +\beta ) = cos(\alpha ) x - 3x sin(\beta )[/tex]

Now recall that the sine of an angle can be written in terms of the cos of the same angle via the Pythagorean identity: [tex]sin(\beta ) = \sqrt{1-cos^2(\beta) }[/tex]

In our case, and with our particular values, this gives:

[tex]sin(\beta ) = \sqrt{1-cos^2(\beta)} = \sqrt{1-x^2}[/tex]

Similarly we can write the cos of an angle in terms of the sine of the same angle:

[tex]cos(\alpha ) = \sqrt{1-sin^2(\alpha) }[/tex]

In ours case, using our values, this gives:

[tex]cos(\alpha ) = \sqrt{1-sin^2(\alpha) }= \sqrt{1-(3x)^2}= \sqrt{1-9x^2}[/tex]

So replacing these in the cos of an addition of angles formula, we obtain that the given expression equals:

[tex]x \sqrt{1-9x^2} -3x \sqrt{1-x^2}[/tex]

We can simplify the expression cos(arcsin(3x) + arccos(x)) in terms of x without trigonometric functions by using sin(arccos(x)) = sqrt(1 - x^2). The simplified expression is sqrt(1 - (3x)^2) * x - 3x * sqrt(1 - x^2).

To simplify the expression cos(arcsin(3x) + arccos(x)) in terms of x without trigonometric functions, we can use the fact that sin(arccos(x)) = sqrt(1 - x^2). Let's start by finding sin(arccos(x)).

arccos(x) gives us an angle whose cosine is x. We can then take the sine of this angle to get sin(arccos(x)). We know that sin^2(arccos(x)) + cos^2(arccos(x)) = 1, so sin(arccos(x)) = sqrt(1 - x^2).

Now, let's substitute the values in the original expression:

cos(arcsin(3x) + arccos(x)) = cos(arcsin(3x)) * cos(arccos(x)) - sin(arcsin(3x)) * sin(arccos(x))

Substituting the values, we have: cos(arcsin(3x)) * cos(arccos(x)) - sin(arcsin(3x)) * sin(arccos(x)) = sqrt(1 - (3x)^2) * x - 3x * sqrt(1 - x^2)

This is the simplified expression of cos(arcsin(3x) + arccos(x)) in terms of x without trigonometric functions.

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The algebraic expression to represent the amount of money Jenny will earn in d days, given that she earns $30 per day, is 30d.

The question is asking to write an algebraic expression to represent the amount of money Jenny will earn working at a supermarket for a certain number of days, where she earns $30 per day. In algebra, we often use variables to represent unknown quantities. In this case, we will use d to represent the number of days.

In one day, Jenny earns $30. Therefore, to determine how much she earns in multiple days, we multiply the number of days by the amount she earns each day. If she works 'd' days, Jenny will therefore earn 30d dollars.

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To find the answer first we make an equation. This equation works for both.

c+(a*y) where c = Current height, a = Annual growth and Y = Years of growth.

Substitute for the correct numbers.

For Tree A:

38+(4*y)

And for Tree B:

45.5+(2.5*y)

Then add some to find that both are the same in 5 years for 58 inches each.

Answer:

you might neees to see if thyeare not ggoing tose if thye are noty the same because is rh on thta thye could do all the smaet hinbg

Step-by-step explanation:

nect thing they could npt going and thye are

Answer:

[tex]h = - 1[/tex]

Step-by-step explanation:

given

-(4+h)=3h

the negative sign affects all the expression in the bracket by multiplying through.

when negative multiply positive it give a negative answer

thus

-4-h=3h

[tex] - 4 = 3h + h[/tex]

[tex] - 4 = 4h[/tex]

[tex]h = \frac{ - 4}{4} [/tex]

[tex]h = - 1[/tex]

Answer:

Step-by-step explanation:

H= -1

Answer:

A) [tex](\frac{d-b}{c-a} )(\frac{c-a}{-d+b} )[/tex]

The product of these slopes is -1

Step-by-step explanation:

The slope of perpendicular  lines are negative reciprocal.This means that when you multiply the two slopes you get -1.

To find slope of a line you apply;

m=change is y-axis values/change in x-axis values

Given that there are two lines, PQ and P'Q' then to find slope you follow;

Line PQ where P(a,b) and Q (c,d)  slope,m= (d-b / c-a )

Line P'Q' where P'(-b,a) and Q'(-d,c) slope , m= ( c-a / -d+b)

Multiplying the two slopes

[tex]\frac{d-b}{c-a} *\frac{c-a}{-d+b} \\\\\\\frac{d-b}{-d+b} \\\\=-1[/tex]

Answer:

a

Step-by-step explanation:

took the test today

Answer:

Step-by-step explanation:

[tex]\frac{3 meters}{1 second} * 24 seconds[/tex]

[tex]72 meters[/tex]

The total change in the tram's elevation is found by multiplying the speed (3 meters per second) by the time (24 seconds) which gives us a result of 72 meters.

The total change in the tram's elevation can be found using the formula for distance travelled which is speed times time. We know that the speed of the tram is 3 meters per second, and it moved for 24 seconds. To find the total distance travelled or the total change in elevation, we simply multiply the speed by the time.

So, 3 meters per second multiplied by 24 seconds equals 72 meters. Therefore, the total change in the tram's elevation was 72 meters.

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Answer:RULE 1: The quotient of a positive integer and a negative integer is negative. RULE 2: The quotient of two positive integers is positive. RULE 3: The quotient of two negative integers is positive. If the signs are different the answer is negative.

Hope this helps

Step-by-step explanation:

We used -12 and 3 to demonstrate negative integer divided by a positive integer resulting in -4. We confirmed this by multiplying -4 by 3 to get -12 back.

Let's use -12 and 3 as examples for a negative integer and a positive integer respectively. The division sentence would be -12 ÷ 3 = -4. To prove this division is correct using multiplication, you would multiply the quotient by the divisor. So, -4 * 3 = -12, which is equivalent to the dividend. Therefore, the multiplication shows the accuracy of the division.

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Hey!

Answer and Explanation:

Hope This Helped! Good Luck!

Answer:

Is true

Step-by-step explanation:

9(1)-4(1)=2(1)+(3)

5=5

Answer:

5 = 4

Step-by-step explanation

9(1) - 4(1) = 2(1) + 2(1)

so its pretty much just

9 - 4 = 2 + 2

5 = 4

Answer:

23.79

Step-by-step explanation:

You can use a calculator or use the give and take method. when using the calculator always take the first two numbers after the decimal.

Answer:

a grapefruit would cost $0.06  and an orange would cost $0.05

Step-by-step explanation:

The price of an orange is 0.5 dollars and price of a grape is 0.6 dollars.

A linear equation has highest degree of a and contains two variables generally in x and y.

According to the given question you bought eight oranges and one grapefruit for a total of 4.60.

Let oranges be denoted by O and grapefruit be denoted by G.

∴ 8O + 1G = 4.60...(i)

Later that day, you bought six oranges and three grapefruits for a total of 4.80.

∴ 6O + 3G = 4.80...(ii)

Now multiplying (i) by 3 and subtracting it from (ii) to cancel out one variable and get the value of the other.

We get O = 0.5 dollars and G = 0.6 dollars.

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Answer:

If Hunter is right beneath Graham ( 18ft-5ft=13ft) and G's arms are 18ft above ground ( and going up, no bending) the question would be at what hight would Graham catch the ball and and how soon.

The maximum hight that the ball can reach before falling ( when the vector F - force of throwing the ball to Graham, would be equal in module to gravitational force - considering gravitational velocity of 13ft/s^2

The equation of Graham cable is h(t) = -16t² + 1.5t + 18

The equation of Hunter ball is h(t) = -16t² + 24t + 5

Equations are mathematical statements with two algebraic expressions flanking the equals (=) sign on either side.

Coefficients, variables, operators, constants, terms, expressions, and the equal to sign are some of the components of an equation. The "=" sign and terms on both sides must always be present when writing an equation.

Now, The height of a projectile at time t is:

h(t) = -16t² + ut + h'

Where u is the initial velocity and h' is the initial height.

So, the equation of Graham cable is:

h(t) = -16t² + 1.5t + 18

and, the equation of Hunter ball is:

h(t) = -16t² + 24t + 5

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The edges which are perpendicular to edge QE are TQ, QP and EJ. Thus, option (A), (D) and (E) are correct.

In a rectangular prism, the edges that are perpendicular to QE are those that intersect QE at right angles.

So, for an edge to be perpendicular to QE, it should be parallel to the other two edges of the rectangle that contains QE.

From the given options:

A. TQ: This edge is perpendicular to QE because it is parallel to the edges TP and EQ.

B. PR: This edge is not perpendicular to QE because it is parallel QE.

C. RA: This edge is not perpendicular to QE because it is parallel to QE.

D. QP: This edge is perpendicular to QE as it is parallel to the edges PQ and TE, not QE.

E. EJ: This edge is perpendicular to QE as it is parallel to the edges EK and QJ, not QE.

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1/16 You need to multiply 2x2x2x2 since all the coins are both two sided

Answer:

Step-by-step explanation:

set it up like this

19x + 11 = 11x + 4

then self like algebra

19x + 11 -4 = 11x + 4 - 4

19x + 7 = 11x

19x -11x + 7= 11x -11x

8x ÷ 8 + 7 ÷ 8

x = 0.875

plug it into

19x + 11

19 × 0.875 + 11 = 27.625

so 27.625  should be your answer

Answer:

1. x-3

3. x -coordinates

has no solution

Step-by-step explanation:

Answer:

x-3

x -coordinates

has no solution

Step-by-step explanation:

Answer:

4x + 2y - xy - 8

Step-by-step explanation:

The area (A) of a rectangle is calculated as

A = length × width , that is

A = (x - 2)(4 - y)

Each of the terms in the second factor is multiplied by each of the terms in the first factor, that is

x(4 - y) - 2(4 - y) ← distribute both parenthesis

= 4x - xy - 8 + 2y, thus

A = 4x + 2y - xy - 8

Answer: 4x - xy - 8 + 2y

Step-by-step explanation:

(x-2)(4-y) = 4x - xy - 8 + 2y

Answer:

The graph of the equation is the set of all points that are solutions to the equation.

The point (1, 1) is on the graph of the equation.

The point (0, −3) is on the graph of the equation.

Step-by-step explanation:

The statements that are true about the linear equation are:

The graph of a linear equation is a line. The line is made up of all points that satisfy the equation. To find the points that satisfy the equation, we can substitute different values for x and solve for y.

If we substitute x=1, we get y=4(1)−3=1. So, the point (1, 1) is on the graph of the equation.

If we substitute x=0, we get y=4(0)−3=−3. So, the point (0, −3) is also on the graph of the equation.

The graph of the equation is a line that passes through the points (1, 1) and (0, −3).

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Answer:

2.5

√16,

-1.25,

5.33333...

0.6

Step-by-step explanation:

A decimal number can be written as the fraction of integers ( i.e. rational number ) if it is terminating or recurring non terminating,

2.5 is terminating decimal,

⇒ it can be written as a fraction of integers,

√14 = 3.7416573...... is not recurring non terminating decimal,

⇒ it can not be written as a fraction of integers,

√16 = 4 is an integer,

an integer can always written as a fraction of integers,

-1.25 is terminating decimal,

⇒ it can be written as a fraction of integers,

5.333333... is a recurring non terminating decimal,

⇒ it can be written as a fraction of integers,

[tex]\pi[/tex] = 3.14159265359....  is not recurring non terminating decimal,

⇒ it can not be written as a fraction of integers,

0.6 is terminating decimal,

⇒ it can be written as a fraction of integers

Answer:

440.22

Hope this helps you!

Answer:

-9 x -3

Step-by-step explanation:

-7 x -2 will give +14.

-9 x -3 will give +27

+27 is greater than +14.

Two negative numbers multiplied will give a positive answer. (Always)

Multiplying two negative numbers gives a positive product. Therefore, both (-9)*(-3) and (-7)*(-2) result in positive numbers. However, (-9)*(-3) equals to 27, which is greater than (-7)*(-2) equals to 14.

In Mathematics, when you multiply two negative numbers together, the product is a positive number. This is because the rules of sign in multiplication state that a negative times negative equals to a positive. Therefore, both (-9)*(-3) and (-7)*(-2) will result in positive numbers. (-9)*(-3) equals 27, while (-7)*(-2) equals 14. So, the product of (-9)*(-3), which is 27, is greater than the product of (-7)*(-2), which is 14.

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