Hey, I was wondering, what is 3(6m)+m??? Who can help me???

Answers

Answer 1
Answer: What is 3(6m) + m?

3(6m) + m = 
m becomes 1m
9m + 1m =
10m

3(6m) + m is 10m when combining like terms. 

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5. A banner is made of a square and a semicircle. The square has side lengths of 26 inches. One side of the square is also the diameter of the semicircle. What is the total area of the banner? Use 3.14 for pi

Answers

Answer: 941.33 square inches

Step-by-step explanation:

Given : The side length of square = 26 inches

Area of square = (side )^2

=(26)^2=676\text{ square inches}

Also, it given that one side of the square is also the diameter of the semicircle.

i.e. diameter = 26 inches

Radius = half of diameter = 13 inches

Then , the area of the semicircle = (\pi r^2)/(2)

=((3.14)(13)^2)/(2)=265.33\text{ square inches}

Now, the  total area of the banner = Area of square +Area of semicircle

=676\text{ square inches}+265.33\text{ square inches}\n\n=941.33\text{ square inches}

Hence, the total area of the banner= 941.33 square inches

#8 can anyone help? I need help solving this and showing the work

Answers

use distance formula
=√(3-3)^2 +(-4-4)^2
=√64
=8
Hope this helps you...

A $55 gild ring costs $58.85 after sales tax is figured in. What is the sales tax percentage?

Answers

The sales tax percentage is 7%.

Please help me solve #2

Answers

the answer is D because the others don’t work

Answer D, because 3•6+6 does not equal 18.

What does the mode of this set of data represent?

Answers

It should be D because the mode is the value that occurs the most often. 

What type of conic section is given by the equation 4x^2+9y^2=36? What are its domain and range?

Answers

Answer:

Ellipse

Domain:[-3,3]

Range:[-2,2]

Step-by-step explanation:

We are given that an equation

4x^2+9y^2=36

We have to find the type of conic section and find the domain and range of conic section.

Divide by 36 on both sides then, we get

(x^2)/(9)+(y^2)/(4)=1

(x^2)/(3^2)+(y^2)/(2^2)=1

It is an equation of ellipse.

Substitute y=0 then , we get

(x^2)/(9)=1

x^2=9

x=\pm 3

Domain :[-3,3]

Substitute x=0 then we get

(y^2)/(4)=1

y^2=4

y=\pm 2

Range=[-2,2]

4x^2+9y^2=36\n \n (4x^2)/(36)+(9y^2)/(36)=(36)/(36)\n \n \boxed{(x^2)/(9)+(y^2)/(4)=1}

This is a equation of a ellipse (0,0) centered

Domais: {x∈R/-3≤x≤3}
Range:{y∈R/-2≤y≤2}