SOLUTION: the product of nine and the quanity 5 more than a number tis less than 6

Question 93709: the product of nine and the quanity 5 more than a number tis less than 6

Found 2 solutions by bucky, praseenakos@yahoo.com:
Answer by bucky(2189) (Show Source): You can put this solution on YOUR website!
The quantity 5 more than t is (5 + t)
.
the product of 9 and that quantity is 9(5+t) which multiplies out to 45 + 9t.
.
Finally, that result is less than 6. So the equation becomes:
.

.
This inequality is solvable for +t. Start by getting rid of 45 on the left side by subtracting
45 from both sides to get:
.

.
which simplifies to:
.

.
Then you can solve for t by dividing both sides by +9 to get:
.

.
Note that the numerator and denominator of the right side are both divisible by 3. When you divide
them both by 3 the inequality simplifies to:
.

.
This means that the original inequality will be true whenever t is less than
which means whenever t on the number line is to the left of the point .
.
That's the answer to the original problem.
.
Hope that this helps you to understand problem wording a little better and shows you the way
that the problem can be worked all the way to an answer for t.
.
Answer by praseenakos@yahoo.com(507) (Show Source): You can put this solution on YOUR website!
Question:
the product of nine and the quantity 5 more than a number t is less than 6

Answer:

Hope you want to express it as an algebraic expression.
5 more than t can be written as t + 5

the product of nine and the quantity 5 more than a number t = 9 *(t + 5)
Again, given that

the product of nine and the quantity 5 more than a number t is less than 6

==> 9 *(t + 5) < 6, which is the corresponding algebraic expression of the given statement.

Please do check your question again and if it is wrong, please submit again.

Regards.

Praseena.

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