A square mosaic is made of small glass squares. If there are 196 small squares in the mosaic, how many are along an edge?

1 answer:

5 0

There would be 14 small glass squares along the edges of the square mosaic.

This is because 14 * 14 = 196, which means that if each side length was 14 squares, that the area of the square would contain 196 squares.

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Michael wrote all the number s from 3 to (n+5). How many numbers did Michael write.

Vitek1552 [10]

Answer:

$n-1$

Step-by-step explanation:

The amount of integers between $a$ and $b$ inclusive is always $|a-b|-1$ .

This means the amount of integers Michael wrote is $|(3)-(n+5)|-1=|-2-n|-1=|n+2|-1$ . Because $n+5>=3$ , which gives $n>=-2$ , $n+2$ is always non-negative. So, we can kick out the absolute value sign to get $n+2-1=n-1$ .