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melomori [17]
3 years ago
6

A video game has been developed whereby the player must earn a certain number of experience points before progressing to the nex

t level.
On level 1, a player must earn 1 experience point.
On level 2, a player must earn 7 experience points.
On level 3, a player must earn 15 experience points.
On level 4, a player must earn 25 experience points.
How many experience points must a player earn on level 7?
Mathematics
2 answers:
charle [14.2K]3 years ago
8 0
So,

All we have to do is look for patterns.

The levels go up by ones.  However, we have to figure out a pattern for the following set of numbers:
1, 7, 15, 25

Notice:
1 + 6 = 7
7 + 8 = 15
15 + 10 = 25

The amount of XP added to the requirement goes up by 2 more than the previous XP requirement.

Therefore, Level 5 will need 25 + 12 = 37 XP.

Level 6 will need 37 + 14 = 51 XP.

Finally, Level 7 will require 51 + 16 = 67 XP.
tatiyna3 years ago
4 0
Level 5 = 37
Level 6 = 51
Level 7 = 67
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I am a number greater than 40,000 and less than 60,000. My ones digit and tens digit are the same. My ten-thousands digit is 1 l
jarptica [38.1K]
I am a number greater than 40,000 and less than 60,000:

40,000 < n < 60,000

This means that:

n = 10,000n₁ + 1,000n₂ + 100n₃ + 11n₄

And also:

4 ≤ n₁ < 6

0 ≤ n₂ ≤ 9

0 ≤ n₃ ≤ 9

0 ≤ n₄ ≤ 9

My ten thousands digit is 1 less than 3 times the sum of my ones digit and tens digit:

n₁ = 3*2n₄ - 1

n₁ = 6n₄ - 1

This means that:

n = 10,000*(6n₄-1) + 1,000n₂ + 100n₃ + 11n₄

n = 60,000n₄ - 10,000 + 1,000n₂ + 100n₃ + 11n₄

n = 60,011n₄ - 10,000 + 1,000n₂ + 100n₃

<span>My thousands digit is half my hundreds digit, and the sum of those two digits is 9:

n</span>₂ = 1/2 * n₃
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n</span>₂ + n₃ = 9
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Therefore:

n</span>₂ = 9 - n₃
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Therefore:

9 - n</span>₃ = 1/2 * n₃
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9 = 1/2 * n</span>₃ + n₃
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n</span>₃ = 6
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This means that:

</span>n = 60,011n₄ - 10,000 + 1,000*3 + 100*6

n = 60,011n₄ - 10,000 + 3,000 + 600

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The conditions listed below demonstrate that any trapezoid is an isosceles trapezoid:

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