Jen takes 7 minutes more to complete an illustration than Jon. The total time taken by both of them is 6 hours. How d you form an algebraic expression to express this and identify the variable, constant and coefficient of the expression?

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Jen takes 7 minutes more to complete an illustration than Jon. The total time taken by both of them is 6 hours. How d you form an algebraic expression to express this and identify the variable, constant and coefficient of the expression?

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Answer 1 · 2016-06-09T10:21:12

$2 x + 7 = 360$ $2x + 7 = 360$

Explanation:

Start by defining the time taken by one of the people and writing an expression using the information given..

It is easier to let $x$ $x$ be the smaller value. (Jon's time)

Let $x$ $x$ be the time taken by Jon (in minutes).

So, $x + 7$ $x + 7$ is Jen's time. (Jen takes MORE time than Jon.)

$x$ $x$ is the variable and 7 is the constant

To form an equation, use the expressions we have written.
The total time for both people is 6 hours.
However, the unit of the 7 is minutes, so we need to make sure that the same unit is used. throughout.

(Either change 6 hours to 360 minutes, or write the 7 as $\frac{7}{60}$ $7/60$ hours - minutes seems easier.)

$x + x + 7 = 360$ $x + x + 7 = 360$

$2 x + 7 = 360 2 is the coefficient of x$ $2x + 7 = 360 " 2 is the coefficient of " x$

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Jen takes 7 minutes more to complete an illustration than Jon. The total time taken by both of them is 6 hours. How d you form an algebraic expression to express this and identify the variable, constant and coefficient of the expression?

1 Answer

Explanation:

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