0
first step - write the number 1
second step - write an upside down 7 to the right of the 1
third step - write a regular 7 next to the upside down 7 (making a 0)
fourth step - repeat steps 2 and 3 to the right of steps 2 and 3
1 L7 L7 - best i can do with a keyboard
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What is the value of s in the equation 4(2s minus 1) equals 7s plus 12?
You said that 4(2s - 1) = 7s + 12Eliminate parentheses: 8s - 4 = 7s + 12Add 4 to each side: 8s = 7s + 16Subtract 7s from each side: s = 16
What is the 14th term in an arethmetic sequence in which the first term is 100 and the common difference is -4?
Use the following formula: an = a1 + (n - 1)d, where a1 = the first term n = the n th term (general term) d = common difference (which is constant between terms) Since we need to find the 14 th term, we can write: a1 = 100 n = 14 d = -4 an = a1 + (n - 1)d a14 = 100 + (14 - 1)(-4) a14 = 100 + (13)(-4) a14 = 100 - 52 a14 = 48 Thus, the 14 th term is 48.
How many 7s are in a deck of cards?
4
How many A3 sheets fit into A1 sheet?
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How do you solve 7s-12 equals 3s-4?
Bring all the unknown values to one side and the known values to the other 7s - 12 = 3s - 4 Subtract 3s from both sides 7s - 3s - 12 = 4 4s - 12 = 4 Add 12 to both sides 4s = 4 + 12 4s = 16 Divide both sides by 4 s = 4
What is the sum of the first 100 positive multiples of 4?
To find the sum of the first 100 positive multiples of 4, we can use the formula for the sum of an arithmetic series: Sn = n/2 * (a1 + an), where Sn is the sum, n is the number of terms, a1 is the first term, and an is the last term. In this case, a1 = 4, an = 4*100 = 400, and n = 100. Plugging these values into the formula, we get: Sn = 100/2 * (4 + 400) = 50 * 404 = 20,200. Therefore, the sum of the first 100 positive multiples of 4 is 20,200.
What is the value of s in the equation 4(2s minus 1) equals 7s plus 12?
You said that 4(2s - 1) = 7s + 12Eliminate parentheses: 8s - 4 = 7s + 12Add 4 to each side: 8s = 7s + 16Subtract 7s from each side: s = 16
What is the 14th term in an arethmetic sequence in which the first term is 100 and the common difference is -4?
Use the following formula: an = a1 + (n - 1)d, where a1 = the first term n = the n th term (general term) d = common difference (which is constant between terms) Since we need to find the 14 th term, we can write: a1 = 100 n = 14 d = -4 an = a1 + (n - 1)d a14 = 100 + (14 - 1)(-4) a14 = 100 + (13)(-4) a14 = 100 - 52 a14 = 48 Thus, the 14 th term is 48.
how many 7s are in 32?
answer:4
How do you make 4 with 4 7s?
77 / 7 - 777 / 7 - 777 / 7 - 777 / 7 - 7
How many 7s are in a deck of cards?
4
How many A3 sheets fit into A1 sheet?
A3 is 4 times bigger than A1, so only a quarter of an A3 sheet can fit into an A1 sheet.A3 is 4 times bigger than A1, so only a quarter of an A3 sheet can fit into an A1 sheet.A3 is 4 times bigger than A1, so only a quarter of an A3 sheet can fit into an A1 sheet.A3 is 4 times bigger than A1, so only a quarter of an A3 sheet can fit into an A1 sheet.A3 is 4 times bigger than A1, so only a quarter of an A3 sheet can fit into an A1 sheet.A3 is 4 times bigger than A1, so only a quarter of an A3 sheet can fit into an A1 sheet.A3 is 4 times bigger than A1, so only a quarter of an A3 sheet can fit into an A1 sheet.A3 is 4 times bigger than A1, so only a quarter of an A3 sheet can fit into an A1 sheet.A3 is 4 times bigger than A1, so only a quarter of an A3 sheet can fit into an A1 sheet.A3 is 4 times bigger than A1, so only a quarter of an A3 sheet can fit into an A1 sheet.A3 is 4 times bigger than A1, so only a quarter of an A3 sheet can fit into an A1 sheet.
How do you write a formula in cell b1 in excel that shows if cell a1 is greater than 4 enter the number 150 or if cell a1 is less than 4 enter 75?
=IF(A1>4,150,75) In this case if A1 is 4, then 75 will show. If you want 150 to show when A1 is 4 then the formula would be: =IF(A1>=4,150,75)
What is the value of s in the equation 4(2s 1) 7s 12?
If you mean: 4(2s-1) = 7s+12 then the value of s works out as 16
How do you solve 7s-12 equals 3s-4?
Bring all the unknown values to one side and the known values to the other 7s - 12 = 3s - 4 Subtract 3s from both sides 7s - 3s - 12 = 4 4s - 12 = 4 Add 12 to both sides 4s = 4 + 12 4s = 16 Divide both sides by 4 s = 4
How many 7s go into 31?
4 times with a remainder of 3
How do you divide 8 by 7 using long division?
8 / 7 in long division is however many 7s go into 8. so there's 1x 7 in 8 with 1 remainder. For this example, assume every number beyond is a 10, multiplied by the remainder. so, it'd be 7s into 10, which is 1 again. Then 7s into 30, which is 4. Then 7s into 20, which is 2. Then 7s into 60, which 8. Then 7s into 40, which is 5. Then 7s into 50, which is 7. And this is a reoccuring number, making it 1.142857142857 and so on.
