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If the pattern below follows the rule Starting with three every consecutive line has a number that is two less than twice the previous line how many marbles must be in the fifth line?
18
What are the three points for coplanar but not collinear?
Two points (which must lie on a line) and the third point NOT on that line.
What is a non ending line?
Both ends of the line must join together, as in a circle, loop, or a closed figure.
In a plane line b is perpendicular to line f line f is perpendicular to line g and line h is parallel to line f. must be true?
What must be true? In your example, we have 4 intersecting lines. g and b are parallel, and f and h are parallel. g and b are perpendicular to f and h. It might look like tic-tac toe for example
Is a line joining two points not necessarily in the plane containing the two points?
If it is a straight line it must be in the same plane. Otherwise not necessarily.
Starting with two every consecutive line has a number that is one less than twice the previous line how many marbles must be in the sixth line?
33 marbles must be in the sixth line
If starting with 5 every consecutive line has a number that is three less than twice the previous line how many marbles must be in the sixth line?
There must be 67 marbles.
Starting with 5 every consecutive line has a number that is four less than twice the previous line how many marbles must be in the sixth line?
36
If the pattern below follows the rule Starting with five every consecutive line has a number that is four less than twice the previous line how many marbles must be in the sixth lineAsk us anything?
Well, honey, if the pattern starts with 5 marbles, and each line has a number that's four less than twice the previous line, the sixth line would have 9 marbles. So, you better have 9 marbles lined up and ready to go if you want to keep this pattern going.
If the pattern below follows the rule starting with two every consecutive line has a number that is one less than twice the previous line and how many marbles must be in the sixth line?
To find the number of marbles in the sixth line using the given rule, we start with the first line having 2 marbles. Each subsequent line has a number of marbles that is one less than twice the previous line. Following this pattern: 1st line: 2 2nd line: (2 * 2) - 1 = 3 3rd line: (2 * 3) - 1 = 5 4th line: (2 * 5) - 1 = 9 5th line: (2 * 9) - 1 = 17 6th line: (2 * 17) - 1 = 33 Thus, there must be 33 marbles in the sixth line.
If the pattern below follows the rule Starting with 5 every consecutive line has a number that is four less than twice the previous line how many marbles must be in the sixth line?
36
If the pattern below follows the rule Starting with two every consecutive line has a number that is one less than twice the previous line how many marbles must be in the sixth line?
33
If starting with 3 every consecutive line has a number two less than twice the previous line How many marbles must be in the sixth line?
The pattern is 3, 4, 6, 10, 18, 34...So your answer is 34
Starting with five every consecutive line has a number that is four less than twice the previous line how many marbles must be in the sixth line?
Let's denote the number of marbles in the first line as (5). According to the rule given, each subsequent line has a number that is four less than twice the previous line. The sequence can be expressed as follows: Line 1: (5) Line 2: (2 \times 5 - 4 = 6) Line 3: (2 \times 6 - 4 = 8) Line 4: (2 \times 8 - 4 = 12) Line 5: (2 \times 12 - 4 = 20) Now, for the sixth line: (2 \times 20 - 4 = 36). Thus, there must be 36 marbles in the sixth line.
If the pattern below follows the rule starting with five every consecutive line has a number one more than the previous line how many marbles must be in the seven line?
If the pattern starts with five marbles on the first line and each consecutive line has one more marble than the previous line, the number of marbles on each line would be as follows: 5 (first line), 6 (second line), 7 (third line), 8 (fourth line), 9 (fifth line), 10 (sixth line), and 11 (seventh line). Therefore, the seventh line will have 11 marbles.
Starting with 3 every consecutive line has a number two less than twice the previous line How many marbles must be in the fifth line?
22 marbles are in the fifth line.
If the pattern below follows the rule and ldquostarting with two every consecutive line has a number that is one less than twice the previous line and how many marbles must be in the sixth line?
To analyze the pattern, we start with 2 marbles in the first line. According to the rule, each subsequent line has a number that is one less than twice the previous line. Thus, the sequence will be: 1st line: 2 2nd line: (2 \times 2 - 1 = 3) 3rd line: (2 \times 3 - 1 = 5) 4th line: (2 \times 5 - 1 = 9) 5th line: (2 \times 9 - 1 = 17) 6th line: (2 \times 17 - 1 = 33) Therefore, there must be 33 marbles in the sixth line.
