Which number could be used as counterexample to show that the conjecture all multiples of three or odd is false
Which number could be used as counterexample to show that - 1

Answers

Answer 1
Answer:

Answer:12

Step-by-step explanation:

Counterexample means its not


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Can some one plzz help

Answers


This is an unusual way of presenting a set of data.   Usually, when they ask for the mean, it's the mean of a bunch of numbers.  In this problem, it's the mean of some property of a bunch of points. 

Look at the points on the graph.
There are ten points:

  There are  2  points where Variable A is 1.
  There are  2  points where Variable A is 2.
  There is  1  point where Variable A is 3.
  There is  1  point where Variable A is 4.
  There are no points where Variable A is 5.
  There is  1  point where Variable A is 6. 
  There is  1  point where Variable A is 7.
  There is  1  point where Variable A is 8.
  There are no points where Variable A is 9.
and
  There is  1  point where Variable A is 10.

So there you have the ten numbers for Variable A :

                         1,  1,  2,  2,  3,  4,  6,  7,  8,  10.      

To find their mean:

                             Addum up:                44

                             Divide the sum by 10:  4.4


Can someone please help with this problem and explain. Please answer quickly, thx :) (picture included)

Answers

exponential laws
(x^(m))^(n)=x^(mn)
x^{(m)/(n)}=\sqrt[n]{x^(m)}

so
(m^(2/3))^(1/2)=m^(2/3 times 1/2)=m^(2/6)=m^(1/3)= \sqrt[3]{m^(1)}= \sqrt[3]{m}

I need to find out the greatest x and smallest x intercept please and thank you

Answers

The smallest x intercept is at x= -8 (so you would answer -8, 0) and the greatest x intercept is x=7 (answer 7, 0)

Answer:

Step-by-step explanation:

Other answer is right

Write the fractions in order from least to greatest 1/5, 2/3, 5/8

Answers

1/5, 5/8, 2/3     from least to greatest.

1/5 = 0.20   x 100% = 20%
5/8 = 0.625 x 100% = 62.50%
2/3 = 0.667 x 100% = 66.70%

It is easier to convert dissimilar fractions into decimals to know which fraction has greater or lesser value compared to the other fractions.

Final answer:

To order the fractions from least to greatest, convert them to decimals, compare, and then convert back to fractions. The order is 1/5, 5/8, 2/3.

Explanation:

To order the fractions from least to greatest, it's easiest if they all have the same denominator. In this case, the fractions are 1/5, 2/3, and 5/8. An approach can be to convert them all to decimals to make comparison easier.

Here's how you do it:

  1. Convert each fraction to a decimal: 1/5 = 0.2, 2/3 = ~0.67, 5/8 = 0.625
  2. Look at each decimal to determine their order from least to greatest: 0.2, 0.625, 0.67
  3. Convert the decimals back to fractions: 1/5, 5/8, 2/3

So, the fractions from least to greatest are: 1/5, 5/8, 2/3.

Learn more about Ordering Fractions here:

brainly.com/question/36218569

#SPJ11

What is -x(6x-7)? My answer was -6x-7x.

Answers

distributive propety
a(b+c)=ab+ac

rmember
(-) tmes (-)=(+)

so
-x(6x-7)=
-x times 6x+-x times -7=
-6x^2+7x

Good evening

-x(6x-7)

= (-x)(6x-7)

Distribute

(-x)(6x)(-x)(-7)

= -6x²+7x


I hope that's help !

2 sin^2 (x) -5 sin (x) -3=0 I. Rewrite the equation by substituting the expression u in for sin x.

II. Factor the quadratic expression. Rewrite the equation with factors instead of the original polynomial.

III. Use the zero product property to solve the quadratic equation.

IV. Rewrite your solutions to Part III by replacing u with sin x.

V. Solve the remaining equations for x, giving all solutions to the equation.

Answers

we have that

2sin^(2) x-5sin x-3=0

I. Rewrite the equation by substituting the expression u in for sin x.

2u^(2) -5u-3=0

II. Factor the quadratic expression. Rewrite the equation with factors instead of the original polynomial.

2u^(2) -5u-3=0 is equal to

using a graph calculator-----> see the attached figure

(u-3)*(2u+1)=0

III. Use the zero product property to solve the quadratic equation.

(u-3)*(2u+1)=0

(u-3)=0--------------> u=3

(2u+1)=0-------- 2u=-1------> u=-1/2-----> u=-0.5

IV. Rewrite your solutions to Part III by replacing u with sin x.

sin x=3--------> is not the solution (sin x can not be greater than 1)

sin x=-0.50------>is the solution

V. Solve the remaining equations for x, giving all solutions to the equation.

sin x=-0.50

if the sine is negative

then

x belong to the III or IV quadrant

we know that

sin 30°=0.50

so

the solution for the III quadrant is

x=180°+30°-------> x=210°

the solution for the IV quadrant is

x=360°-30°------> x=330°