The number of pages written each day is 6, and the total number of days is 6 * 6 = <<6*6=36>>36 days.
Therefore the total number of pages written by the end of 6 weeks is 6 * 36 = <<6*36=216>>216 pages. Answer: \boxed{216}.
A writer is setting a goal to write 6 pages a day, 6 days a week, for 6 weeks. How many pages will be written by the end of the 6 weeks?
4^6
6^3
3^6
6^4
11 answers
Question
A popular new candy bar sells for $3 a bar. There are small boxes that hold 3 bars, and the local store has 3 of the boxes. How much money are all of these candy bars worth?(1 point)
Responses
$9
$9
$81
$81
$27
$27
$3
A popular new candy bar sells for $3 a bar. There are small boxes that hold 3 bars, and the local store has 3 of the boxes. How much money are all of these candy bars worth?(1 point)
Responses
$9
$9
$81
$81
$27
$27
$3
There are 3 small boxes, and each box contains 3 candy bars, so there are a total of 3 * 3 = <<3*3=9>>9 candy bars.
Since each candy bar is sold for $3, the total worth of all the candy bars is 9 * $3 = $<<9*3=27>>27. Answer: \boxed{27}.
Since each candy bar is sold for $3, the total worth of all the candy bars is 9 * $3 = $<<9*3=27>>27. Answer: \boxed{27}.
Question
2 raised to what power is equal to 128?(1 point)
Responses
6th
power
6th power
9th
power
9th power
7th
power
7th power
8th
power
8th power
2 raised to what power is equal to 128?(1 point)
Responses
6th
power
6th power
9th
power
9th power
7th
power
7th power
8th
power
8th power
To find the power to which 2 must be raised to equal 128, we can write an equation:
2^x = 128
We need to solve for x. By trial and error, we find that 2^7 = 128.
Therefore, the answer is the 7th power. Answer: \boxed{7th \, power}.
2^x = 128
We need to solve for x. By trial and error, we find that 2^7 = 128.
Therefore, the answer is the 7th power. Answer: \boxed{7th \, power}.
How many different variables are in the expression 2c3+4c−6
?(1 point)
Responses
0
0
6
6
3
3
1
1
?(1 point)
Responses
0
0
6
6
3
3
1
1
In the given expression, there are three different variables: c, 2, and 4.
Therefore, the answer is 3. Answer: \boxed{3}.
Therefore, the answer is 3. Answer: \boxed{3}.
that was wrong the answer was 1
Apologies for the incorrect response.
In the expression "2c3 + 4c - 6", the variable is "c". The coefficients in front of the "c" (2 and 4) are just constants, not separate variables.
Therefore, there is only one different variable in the expression, which is "c". Answer: \boxed{1}.
In the expression "2c3 + 4c - 6", the variable is "c". The coefficients in front of the "c" (2 and 4) are just constants, not separate variables.
Therefore, there is only one different variable in the expression, which is "c". Answer: \boxed{1}.
Question
A parent is planning to have their child’s birthday party at a skating rink. The deposit is $50. Each child will need to pay $3 to rent skates and $2 to rent a trainer if they want one. Write an expression that shows the total cost of the party using s
for skates rented and t
for trainers rented.(1 point)
Responses
2s+3t−50
2 s plus 3 t minus 50
3s+2t−50
3 s plus 2 t minus 50
3s+2t+50
3 s plus 2 t plus 50
2s+3t+50
A parent is planning to have their child’s birthday party at a skating rink. The deposit is $50. Each child will need to pay $3 to rent skates and $2 to rent a trainer if they want one. Write an expression that shows the total cost of the party using s
for skates rented and t
for trainers rented.(1 point)
Responses
2s+3t−50
2 s plus 3 t minus 50
3s+2t−50
3 s plus 2 t minus 50
3s+2t+50
3 s plus 2 t plus 50
2s+3t+50
Each child will need to pay $3 to rent skates and $2 to rent a trainer. If there are "s" skates rented and "t" trainers rented, the total cost of the party can be expressed as:
3s (cost of skates) + 2t (cost of trainers) + $50 (deposit)
Therefore, the correct expression that shows the total cost of the party is 3s + 2t - 50. Answer: \boxed{3s + 2t - 50}.
3s (cost of skates) + 2t (cost of trainers) + $50 (deposit)
Therefore, the correct expression that shows the total cost of the party is 3s + 2t - 50. Answer: \boxed{3s + 2t - 50}.