Cindy has printed 45 pages. Each page has 18 stickers. she will cut apart the tickets on each page . How may tickets will Cindy have in all.

Answers

Answer 1
Answer:

Answer:

810 stickers.

Step-by-step explanation:

Since there are 18 stickers per page, we need to use multiplication to calulate how many stickers we have total.

Our problem is 45*18, since we have 45 pages, each with 18 stickers.

45*18=810

Cindy has 810 stickers in all.

Hope this helps!

Answer 2
Answer:

Answer:

She'll have 810

Step-by-step explanation:

45x 18= 810

Hope this hlped :)


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Calculate the area of triangle QRS with altitude ST, given Q (0, 5), R (−5, 0), S (−3, 4), and T (−2, 3).A- 6.2 square units

B- 7 square units

C- 5.9 square units

D- 5 square units

Answers

we have that

Q (0, 5)\nR (-5, 0)\nS (-3, 4)\nT (-2, 3)

using a graph tool

see the attached figure

the Area of triangle QRS is equal to

A=(1)/(2)*b*h\n  A=(1)/(2)*RQ*ST

1) Find the distance RQ

Applying the formula of distance

d=\sqrt{(y2-y1)^(2)+(x2-x1)^(2)}

dRQ=\sqrt{(0-5)^(2)+(-5-0)^(2)}

dRQ=√((25)+(25))

dRQ=√(50) units

2) Find the distance ST

dST=\sqrt{(3-4)^(2)+(-2+3)^(2)}

dST=√((1)+(1))

dST=√(2) units

3) Find the area of triangle QRS

A=(1)/(2)*RQ*ST\n\n A=(1)/(2)*√(50)*√(2) \n\n A=(1)/(2)*√(100) \n \n A=(10)/(2) \n \n A=5 units^(2)

therefore

the answer is the option

D- 5 square units

The correct answer among the choices provided is option D. The area of triangle QRS with altitude ST is 5 square units. To solve for the area, the distance formula was used. The formula was substituted with the given values, QR=√[(-5-0)²+(0-5)²].

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Answers


u can not simplefly  it doyyyyyyyyyy

There is no way to simplify this you can make it in to a mixed number and then simplify but that's the only way!

What decimals are between 0.8 and 0.9

Answers


0.85 is between 0.8 and 0.9.
0.81, 0.82, 0.83, 0.84, 0.85, 0.86, 0.87, 0.88, 0.89

Two friends, Hazem and Keith, recorded the number of songs they downloaded each month for 1 year. Each calculated the mean and MAD of the number of songs downloaded so they could compare the results. What conclusion can be drawn, based on the value of the means-to-MAD ratio? Friend Mean MAD Hazem 9.8 3.6 Keith 11.2 3.4 A. Hazem and Keith downloaded about the same number of songs per month. B. Hazem downloaded more songs per month than Keith did. C. Keith downloaded more songs per month than Hazem did. D. No conclusions can be drawn.

Answers

Given:
Friend       Mean MAD
Hazem         9.8    3.6
Keith          11.2    3.4

Mean = total number of songs / 12 months
total number of songs = mean * 12 months
Hazem: 9.8 x 12 = 117.6 songs
Keith: 11.2 x 12 = 134.40 songs

C. Keith downloaded more songs per month than Hazem did.

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Answers

Combine all of the like terms, then factor out

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Answers

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