Hello!
You have to find the cost of one bowl
To find this you take the cost of all the bowls and divide it by the amount of bowls
13.20 / 6 = 2.2
The answer is $2.20
Hope this helps!
The generalization that can be made from this study is that: Given the choice of a banana or an apple, twice as many shoppers will select an apple.
<h3>How to arrive at the generalization.</h3>
More of the shoppers are said to select an apple from the group of shoppers who are to but either banana or apple.
Those buying an apple are two times the people buying the banana, hence we can conclude that twice as many shoppers would choose the apple over banana.
Read more on probability here: brainly.com/question/24756209
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Answer:
4.80
Step-by-step explanation:
17+5.50h=11+6.75h
- subtract 11 from both sides
-subtract 5.50 from both sides
-divide to get h alone
Answer:
Factor the numerator and denominator and cancel the common factors.
Exact Form:
2
3
√
3
−
3
√
18
Decimal Form:
0.26375774
The point (2, 5) is not on the curve; probably you meant to say (2, -5)?
Consider an arbitrary point Q on the curve to the right of P,
, where
. The slope of the secant line through P and Q is given by the difference quotient,

where we are allowed to simplify because
.
Then the equation of the secant line is

Taking the limit as
, we have

so the slope of the line tangent to the curve at P as slope 2.
- - -
We can verify this with differentiation. Taking the derivative, we get

and at
, we get a slope of
, as expected.