Which of the following statements show correct ways to find 7×198

? Select all that apply.

(1 point)
Responses

7×198=(7×200)+(7×2)
7 × 198 = 7 × 200 + 7 × 2

7×198=(7×200)−(7×2)
7 × 198 = 7 × 200 - 7 × 2

7×198=(7+100)×(7+90)×(7+8)
7 × 198 = 7 + 100 × 7 + 90 × 7 + 8

7×198=(7×100)×(7×90)×(7×8)
7 × 198 = 7 × 100 × 7 × 90 × 7 × 8

7×198=(7×100)+(7×90)+(7×8)
7 × 198 = 7 × 100 + 7 × 90 + 7 × 8
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The correct ways to find 7×198 are:

7×198=(7×200)+(7×2)
7 × 198 = 7 × 200 + 7 × 2

7×198=(7×100)+(7×90)+(7×8)
7 × 198 = 7 × 100 + 7 × 90 + 7 × 8

Which expression shows how to use breaking apart to find 7×593

?

(1 point)
Responses

(7×500)+(7×90)+(7×3)
7 × 500 + 7 × 90 + 7 × 3

(7×50)+(7×90)+(7×30)
7 × 50 + 7 × 90 + 7 × 30

(7×500)+(7×9)+(7×3)
7 × 500 + 7 × 9 + 7 × 3

(7×5)+(7×9)+(7×3)

(7×500)+(7×90)+(7×3)

7 × 500 + 7 × 90 + 7 × 3

Jim has 300 marbles. Charlene has twice as many marbles as Jim. If Jim buys 100 more marbles, how many marbles would they have in all?

(1 point)
Responses

800

800

900

900

1,000

1,000

1,200

If Jim has 300 marbles and Charlene has twice as many as Jim, then Charlene has 2 * 300 = 600 marbles.

If Jim buys 100 more marbles, then he would have a total of 300 + 100 = 400 marbles.
If Charlene doesn't buy any more marbles, then she would still have 600 marbles.
Therefore, in total, they would have 400 + 600 = 1000 marbles.

Which of the following expressions correctly use mental math to find 4×59

? Select all that apply.

(1 point)
Responses

(4×60)−(4×1)
( 4 × 60 ) - ( 4 × 1 )

4×(50×9)
4 × ( 50 × 9 )

4+(50×9)
4 + ( 50 × 9 )

(4×50)+(4×9)
( 4 × 50 ) + ( 4 × 9 )

4+50+9

The expressions that correctly use mental math to find 4×59 are:

(4×50)+(4×9)
4 + 50 + 9

Find the product of 9 and 583.

(1 point)
Responses

64

64

592

592

5,247

5,247

5,347

The product of 9 and 583 is 5,247.

The height of one mountain is 199 yards. Another mountain is 6 times as tall.

What is the height of the second mountain?

(1 point)
Responses

1,294 yards

1,294 yards

1,393 yards

1,393 yards

995 yards

995 yards

1,194 yards

1,194 yards

The height of the second mountain, which is 6 times as tall as the first mountain, would be 6 * 199 = 1,194 yards.

A store has 5 rings and 9 bracelets for sale. If all 14 items sell, how much money will the store take in? Select the correct answer and explanation.

A bracelet and ring are shown along with the text "Jewelry For Sale." Signs indicate that bracelets cost $88, and rings cost $125.

(1 point)
Responses

$1,417

9×$88=$792
;
5×$125=$625
;
$792+$625=$1,417
$ 1,417 9 × $ 88 = $ 792 ; 5 × $ 125 = $ 625 ; $ 792 + $ 625 = $ 1,417

$1,427

9×$88=$802
;
5×$125=$625
;
$802+$625=$1,427
$ 1,427 9 × $ 88 = $ 802 ; 5 × $ 125 = $ 625 ; $ 802 + $ 625 = $ 1,427

$1,565

9×$125=$1,125
;
5×$88=$440
;
$1,125+$440=$1,565
$ 1,565 9 × $ 125 = $ 1,125 ; 5 × $ 88 = $ 440 ; $ 1,125 + $ 440 = $ 1,565

$2,982

5+9=14
;
$88+$125=$213
;
14×$213=$2,982
$ 2,982 5 + 9 = 14 ; $ 88 + $ 125 = $ 213 ; 14 × $ 213 = $ 2,982
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The correct answer is $1,417.

To find the total amount of money the store will take in, we need to calculate the cost of the 9 bracelets and the 5 rings separately and then add them together.

9 × $88 = $792 (cost of 9 bracelets)
5 × $125 = $625 (cost of 5 rings)

$792 + $625 = $1,417

Therefore, the store will take in $1,417.

Which are all the partial products of 1,453×4=5,812

?

(1 point)
Responses

12; 1,600; 4,000

12; 1,600; 4,000

12; 800; 16,000

12; 800; 16,000

12; 200; 1,600; 4,000

12; 200; 1,600; 4,000

12; 800; 1,600; 4,000

The partial products of 1,453 × 4 = 5,812 are:

12; 800; 1,600; 4,000

There are 35 members in a music club. All of the members, except 4, went to a concert. What was the total cost, t, if the concert tickets were $8 each?

What is the hidden question and the solution?

(1 point)
Responses

How many members are in the club? t = $32

How many members are in the club? t = $32

How many members are in the club? t = $280

How many members are in the club? t = $280

How many members went to the concert? t = $248

How many members went to the concert? t = $248

How many members went to the concert? t = $280

The hidden question is "How many members went to the concert?"

The solution is t = $280.

To find the total cost, we need to subtract the number of members who did not go to the concert (4) from the total number of members in the club (35).

35 - 4 = 31

So, 31 members went to the concert.

Then, to find the total cost, we multiply the number of members who went to the concert (31) by the cost of each ticket ($8).

31 * $8 = $248.

Therefore, the total cost is $248.

Nate multiplied 4×989

.

Which is a reasonable estimate?

(1 point)
Responses

4×900=3,600
4 × 900 = 3,600

5×1,000=5,000
5 × 1,000 = 5,000

4×1,000=4,000
4 × 1,000 = 4,000

5×900=4,500

A reasonable estimate for 4×989 would be:

4×1,000=4,000

What is 1,736×8

? Enter your answer in the box.

1,736 multiplied by 8 is equal to 13,888.

A movie theater sold 1,096 tickets on Friday. On Saturday, it sold 4 times as many tickets as it did on Friday.

How many tickets did the movie theater sell on Saturday?

(1 point)
Responses

4,096

4,096

4,364

4,364

4,384

4,384

4,416

4,416

The movie theater sold 1,096 tickets on Friday. On Saturday, it sold 4 times as many tickets, so the number of tickets sold on Saturday would be:

1,096 * 4 = 4,384

Therefore, the movie theater sold 4,384 tickets on Saturday.

Ebony and her friend Sheri are doing homework. Ebony explains that she can use compensation to find 8×609

. Which of the following shows how she found the answer?

(1 point)
Responses

8×60=(6×600)+8×6
8 × 60 = 6 × 600 + 8 × 6

8×609=(8×600)+8×9
8 × 609 = 8 × 600 + 8 × 9

8×609=9×(600−9)
8 × 609 = 9 × 600 - 9

800÷9=(80×8)
800 ÷ 9 = 80 × 8

Ebony can use compensation to find 8×609 by using the expression:

8×609=(8×600)+8×9

This expression breaks down 609 into 600 + 9, and multiplies each part separately.

Use compensation to find 5 × 652.

(1 point)
5 ×
Choose
=
Choose

Choose
× 2 =10

3,250 + 10 =
Choose

To use compensation to find 5 × 652, we can round 652 to 650 and then multiply it by 5.

5 × 650 = 3,250

Since we rounded down by 2, we can compensate by multiplying 5 by 2.

5 × 2 = 10

Now, we add the compensation to the previous result:

3,250 + 10 = 3,260

Therefore, 5 × 652 is equal to 3,260.

Barbara provides childcare for one of her neighbors. She earns $9 each hour. In March, she provided care for 15 hours, and in April she provided care for 22 hours. Which of the following equations can you use the find the amount of money Barbara earned in March and April?

(1 point)
Responses

9(15+22)=a
9 15 + 22 = a

15+9=a+(22+t)
15 + 9 = a + 22 + t

5(15+22)−9=a
5 15 + 22 - 9 = a

(15×9)+(5×22)=a
15 × 9 + 5 × 22 = a

The equation that can be used to find the amount of money Barbara earned in March and April is:

(15×9)+(5×22)=a

This equation multiplies the number of hours Barbara provided care in March (15) by her hourly rate ($9), and adds it to the product of the number of hours she provided care in April (22) and her hourly rate ($5). The result is the total amount of money she earned (a).

What is the total amount Barbara earned in March and April?

(1 point)
Barbara earned a total of $
Choose
.

To find the total amount Barbara earned in March and April, we need to use the equation:

(15×9)+(5×22)=a

Calculating the values:

15 × 9 = 135
5 × 22 = 110

Adding them together:

135 + 110 = 245

Therefore, Barbara earned a total of $245 in March and April.