What is the value of 6P6?  A.1  B.36  C.720  D.46,656

Answers

Answer 1
Answer: the\ permutationon:\ \ n\ P\ x= (n!)/((n-x)!) \n \n6\ P\ 6= (6!)/((6-6)!) = (6!)/(0!)= (2\cdot3\cdot4\cdot5\cdot6)/(1)=720

Ans.\ C
Answer 2
Answer:

The value of 6P6 permutation is 720 .

To calculate the value of 6P6 ( permutation of 6 objects taken 6 at a time ), we can use the formula :

nPn = n !

where n is the total number of objects .

In this case, n = 6. So, substituting it into the formula :

6P6 = 6 !

Calculating the factorial of 6 :

6! = 6 × 5 × 4 × 3 × 2 × 1

= 720

Therefore, the value of 6P6 is 720 .

Hence, the correct answer is C . 720 .

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-7 - 7 ( 8x - 7 ) = - 19 + 5x

Answers

-7 - 7( 8x - 7 ) = -19 + 5x
⇔ -56x + 49 = -12 + 5x
⇔ -61x = -61
⇔ x = 1

I bet no one can solve this

(+)^=∑24_(=0)^▒〖(¦) ^ ^(−) 〗

HAHAHAAAAAAAAAAAAA

Answers

What's this? Cute. Thnx for the freee pointttssss <3

Answer:

free points nice

Step-by-step explanation:

Two equations are given below:a − 3b = 4
a = b − 2

What is the solution to the set of equations in the form (a, b)?

(−2, −2)
(−3, −1)
(−9, −7)
(−5, −3)

Answers

The solution to the set of equations in the form (a, b) is (-5, -3).

Hence, 4th option is the right choice.

What are simultaneous equations?

A system of equations, also known as an equation system or a set of simultaneous equations, is a finite collection of equations for which common solutions are found.

How do we solve the given question?

We are given two equations in a and b and are asked to find the solution to them. The equations are:

a - 3b = 4 . . . . . . . . . . . . . . (1)

a = b - 2 . . . . . . . . . . . . . . (2)

We substitute the value of a = b - 2 from (2) in (1) to get,

(b - 2) -3b = 4

or, b - 2 - 3b = 4.

or, b -2 - 3b + 2 = 4 + 2 (adding 2 two both sides of the equation)

or, -2b = 6 (simplifying)

or, -2b/(-2) = 6/(-2) (dividing both sides by -2)

or, b = -3 (simplifying)

Now, we substitute this value of b = -3, in (2) to get

a = (-3) - 2

or, a = -5.

∴ (a, b) = (-5, -3)

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Since the second equation gives a value for a, we can substitute it into the other equation to find a value for B.

Let's substitute b-2 into the first equation wherever there is an a.

a - 3b = 4
(b-2) - 3b = 4
b - 2 - 3b = 4
-2 - 2b = 4
-2b = 6
b = -3

Now let's find a by substituting -3 into either of the equations to find the value of a.

a = b - 2
a = -3 - 2
a = -5

So your solution set  is (-5, -3)

0.45013 in scientific notation

Answers

The Scientific notation of numbers is,

⇒ 4.5013 × 10⁻¹

We have to give that,

A standard form of number is,

⇒ 0.45013

Since Scientific notation is a way of writing very large or very small numbers.

For example; 230,000,000 can be written in scientific notation as

2.3 x 10⁸.

Hence, the Scientific notation of numbers is,

⇒ 0.45013

⇒ 4.5013 × 10⁻¹

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0.45013 in scientific notation is: 4.5013 x 10-1

Confirm that f and g are inverses by showing that f(g(x)) = x and g(f(x)) = x. f(x) = the quantity x minus seven divided by the quantity x plus three. and g(x) = quantity negative three x minus seven divided by quantity x minus one.

Answers

Answer: The prove is mentioned below.

Step-by-step explanation:

Here the given functions are,

f(x)=(x-7)/(x+3)

g(x)=(-3x-7)/(x-1)

We have to prove that: f(g(x)) = x and g(f(x)) = x.

Since f(g(x))= ((-3x-7)/(x-1) -1)/((-3x-7)/(x-1) +3)

f(g(x))= (-3x-7-7x+7)/(-3x-7+3x-3)

f(g(x))= (-4x)/(-4)

f(g(x))= x

Now, g(f(x))= (-3(x-7)/(x+3) -7)/((x-7)/(x+3) -1)

g(f(x))= (-3x+21-7x-21)/(x-7-x-3)

g(f(x))= (-10x)/(-10)

g(f(x))= x

Answer with Step-by-step explanation:

We are given that

f(x)=(x-7)/(x+3)

g(x)=(-3x-7)/(x-1)

We have to confirm that f and g are inverses by showing that f(g(x))=x=g(f(x))

f(g(x))=f((-3x-7)/(x-1))

f(g(x))=((-3x-7)/(x-1)-7)/((-3x-7)/(x-1)+3)

f(g(x))=((-3x-7-7x+7)/(x-1))/((-3x-7+3x-3)/(x-1))

f(g(x))=(-10x)/(x-1)* (x-1)/(-10)

f(g(x))=x

g(f(x))=g((x-7)/(x+3))

g(f(x))=(-3((x-7)/(x+3))-7)/((x-7)/(x+3)-1)

g(f(x))=((-3x+21-7x-21)/(x+3))/((x-7-x-3)/(x+3))

g(f(x))=((-10x)/(x+3))/((-10)/(x+3))

g(f(x))=(-10x)/(x+3)* (x+3)/(-10)=x

Hence, f(g(x))=g(f(x))=x

Therefore, f and g are inverses.

state the type of roots for a quadratic equation explaining how the discriminant helps you determine the type

Answers

You could have a Quadratic with 2 distinct solution meaning you have 2 different X intercepts

2 roots means the discriminan is positive in other words

D>0

When the discriminan is 0, D=0 we have exactly one x-intercept.

Discriminan D=0

and finally, if the discriminan were negative

D=0

then there is no solution or root at all.

(;-; my hand hurts)

Step-by-step explanation:

he/ she is right that's the answer