9:6:2, as all the given measures are divisible by 5.
.51 You add 15 +36 to get 51
Absolute Extrema<span>. If a function has an </span>absolute<span> maximum at x = b , then f (b) is the largest value that f can attain. Similarly, if a function has an </span>absolute<span> minimum at x = b , then f (b) is the smallest value that f can attain.
</span>The strategy for tracking the sign of the derivative is useful for more than determining where a function is increasing or decreasing. It is also useful for locating the relative extrema of a function. At a relative extrema<span>, a function changes from increasing to decreasing or decreasing to increasing.
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The bottle had the greater ratio.
<h3>Ratio of dish soap to water in bubble machine</h3>
Since Emmet filled the bubble machine with 12 ounces of dish soap and 24 ounces of water,
the ratio of dish soap to water in the bubble machine = amount of dish soap/amount of water
= 12 ounces/24 ounces
= 1/2
= 0.5 : 1
<h3 /><h3>Ratio of dish soap to water in bottle</h3>
Also, in the bottle, he mixed 5 ounces of dish soap and 9 ounces of water,
the ratio of dish soap to water in the bottle = amount of dish soap in bottle/amount of water in bottle = 5 ounces/9 ounces
= 5/9
= 0.56 : 1
<h3 /><h3>The greater ratio of dish soap to water</h3>
Since the ratio of dish soap to water in the bubble machine = 0.5 : 1 and the ratio of dish soap to water in the bottle is 0.56 : 1, the bottle has the greater ratio, since 0.56 > 0.5.
So, the bottle had the greater ratio.
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1/2 (a+b)h
1/2 (a+16)14=132
8×14=112
14÷2=7
132-112=20
20÷7 =2.857142857
so then a= 2.86 (3sf)
For more questions like that turn it into equation the make a subject of formula