Question

The average of Johnny's two tests is a 92. What must he get on a 3rd test to raise his average to a 94?

Answer 1

Let's start by writing an equation for this. So in overall, there will be 3 tests. Therefore, If the first two average to 92, then the third plus those two individual scores divided by 3 will need to equal 94. Lets call the new score x.
(92 x 2 + x) / 3 = 94
184 + x = 282
x = 98
Johnny will need to get a 98 on the 3rd test to raise his average to exactly 94.
I hope this helps :-)

Answer 2

Answer:

98

Step-by-step explanation:

In order to solve this problem, we just have to create a simple equation, the average is calculated by adding up the grades of the three tests and then diving it by the number of tests, like this:

$Average=\frac{Test1+Test2+Test3}{3}$

So we just have to insert the values into the formula, creating an equation, since we want to figure out the grade he has to get on his third test:

$Average=\frac{Test1+Test2+Test3}{3}$

$94=\frac{92+92+x}{3}$

$3(94)=92+92+x$

$282=92+92+x$

$282-92-92=x$

$x=98$

So in order to rise his average to 94, he´d have to get a 98 on his third test.