15.1: Number Talk: Decimals
Find the value of each expression mentally.
(0.23) \boldcdot 100
50 \div 100
145 \boldcdot \frac{1}{100}
7 \div 100
Let’s solve percentage problems like a pro.
Find the value of each expression mentally.
(0.23) \boldcdot 100
50 \div 100
145 \boldcdot \frac{1}{100}
7 \div 100
A school held several evening activities last month—a music concert, a basketball game, a drama play, and literacy night. The music concert was attended by 250 people. How many people came to each of the other activities?
50% of the people who attended the drama play also attended the music concert. What percentage of the people who attended the music concert also attended the drama play?
During a sale, every item in a store is 80% of its regular price.
item 1 | item 2 | item 3 | item 4 | item 5 | ||
---|---|---|---|---|---|---|
row 1 | regular price | $1 | $4 | $10 | $55 | $120 |
row 2 | sale price |
You found 80% of many values. Was there a process you repeated over and over to find the sale prices? If so, describe it.
Which of the following expressions could be used to find 80% of x? Be prepared to explain your reasoning.
\frac{8}{100} \boldcdot x
\frac{80}{100} \boldcdot x
\frac{8}{10} \boldcdot x
\frac{4}{10} \boldcdot x
\frac85 \boldcdot x
\frac45 \boldcdot x
80 \boldcdot x
8 \boldcdot x
(0.8) \boldcdot x
(0.08) \boldcdot x
To find 49% of a number, we can multiply the number by \frac{49}{100} or 0.49.
To find 135% of a number, we can multiply the number by \frac{135}{100} or 1.35.
To find 6% of a number, we can multiply the number by \frac{6}{100} or 0.06.
In general, to find P\% of x, we can multiply: \frac{P}{100} \boldcdot x