At the fair there are two beanbag toss games you game 3/4 of a point for each beanbag that you get on the target and you lose a half a point for each being bag that does not land on the target your total amount of points for this game can be represented by 3/4 H -1/2 G in a different Bing bag toss game you game 78 points for each Bing bag that gets on the target and you lose 3/4 points of each beanbag that does not land on the target. Your total amount of points of this game can be represented by 7/8 H -3/4 G, you can figure out the total number of points earned by simplifying the expression. (3/4h-1/2h)+(7/8h-3/4g). White with this expression be simplified.

Question

At the fair there are two beanbag toss games you game 3/4 of a point for each beanbag that you get on the target and you lose a half a point for each being bag that does not land on the target your total amount of points for this game can be represented by 3/4 H -1/2 G in a different Bing bag toss game you game 78 points for each Bing bag that gets on the target and you lose 3/4 points of each beanbag that does not land on the target. Your total amount of points of this game can be represented by 7/8 H -3/4 G, you can figure out the total number of points earned by simplifying the expression. (3/4h-1/2h)+(7/8h-3/4g). White with this expression be simplified.

Answer 1

To simplify the expression (3/4h - 1/2g) + (7/8h - 3/4g), we first combine like terms.

For the h terms: (3/4h + 7/8h) = (6/8h + 7/8h) = 13/8h

For the g terms: (-1/2g - 3/4g) = (-4/8g - 6/8g) = -10/8g

Therefore, the simplified expression is (13/8h - 10/8g).

This represents the total number of points earned in the two beanbag toss games.

Answer 2

To simplify the expression (3/4h - 1/2g) + (7/8h - 3/4g), we need to combine like terms.

First, let's combine the terms with "h":
(3/4h + 7/8h) = (6/8h + 7/8h) = 13/8h

Next, let's combine the terms with "g":
(-1/2g - 3/4g) = (-2/4g - 3/4g) = -5/4g

Now we have: (13/8h) + (-5/4g)

To simplify further, we need a common denominator for the fractions. The least common multiple of 8 and 4 is 8, so we can write the expression as:
(13/8h) + (-5/4g) = (13h/8) + (-10g/8)

Finally, combining the terms, we get:
(13h - 10g)/8

Thus, the simplified expression is (13h - 10g)/8.

Answer 3

To simplify the expression (3/4h - 1/2g) + (7/8h - 3/4g), we can combine the like terms.

First, let's look at the terms with "h" in them. We have (3/4h) and (7/8h). To add these terms, we need a common denominator. The least common denominator (LCD) for 4 and 8 is 8.

We can rewrite (3/4h) as (6/8h) to have the same denominator as (7/8h). Now we can add the two terms: (6/8h) + (7/8h) = (13/8h).

Next, let's look at the terms with "g" in them. We have (-1/2g) and (-3/4g). To add these terms, we also need a common denominator. The LCD for 2 and 4 is 4.

We can rewrite (-1/2g) as (-2/4g) to have the same denominator as (-3/4g). Now we can add the two terms: (-2/4g) + (-3/4g) = (-5/4g).

Finally, combining the simplified "h" and "g" terms, we have (13/8h) + (-5/4g).

To further simplify, we can convert the fractions to have a common denominator of 8.

(13/8h) = (13/8h)(2/2) = (26/16h)

(-5/4g) = (-5/4g)(2/2) = (-10/8g)

Now the expression becomes (26/16h) + (-10/8g).

To simplify further, we can divide both the numerator and denominator of each term by their greatest common divisor, which is 2.

(26/16h) = (13/8h)

(-10/8g) = (-5/4g)

So, the simplified expression is (13/8h) + (-5/4g), or alternatively, (13/8)h - (5/4)g.