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dimaraw [331]
3 years ago
11

In a competition, four of the participants have completed their performances. Their scores are 9.61, 9.66, 9.64, and 9.60. The h

ighest score wins. Which score will enable the last participant to win the competition?
9.67
9.65
9.62
9.06
Mathematics
1 answer:
ioda3 years ago
8 0

For some reason, the scores your teacher gave you and the answer choices don't match up. I'm not sure why this is. Perhaps some kind of typo. Please double check and get back to me.

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Use distributive property to rewrite problem so it had only two factors. Then solve (25x9)+(75x9)=
Shalnov [3]

ANSWER

(25\times9)+(75\times9)=9(25+75)


(25\times9)+(75\times9)=9(100)


(25\times9)+(75\times9)=900


EXPLANATION


According to the distributive property,

(a\times b)+(a\times c)=a(b+c)

This implies that,

(25\times9)+(75\times9)=9(25+75)


(25\times9)+(75\times9)=9(100)

The Right Hand Side of the equation now has 2 factors.


We solve now to obtain;


(25\times9)+(75\times9)=900



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