Answer:
Graph has one x-intercept only
Step-by-step explanation:
Given: Graph of the function
To check: If there are two x-intercepts
Solution:
x-intercepts are the x-coordinate of the point where the graph intersects the x-axis.
The graph of the function intersects x-axis at one point only. So, the graph has one x-intercept only. From the graph, the graph can not be extended further on the left as the distance can not be negative.
Radius = 6m
circumference = 2 x 22/7 x 6 = 37.71 m
Hello,
Shall we begin?
prinicipal= 5.500
time= 8 years
tax= 2.5% per year
j= <span>interest=?
</span>
j = cit
j = 5.500 * 0,025 * 8
j = 1.100
Answers: interest 1,100.00 B
(1,5) I think, because that’s where the points intersect
The volume of the first pan is (length x width x depth) =
(20cm x 16cm x 4.4cm) = 1408 cm³ .
The batter fills it, so we know there is 1408 cm³ of batter.
Somehow, Carla manages to transfer every drop and smidgen of batter to
the new pan, leaving not a single drip of it in the first pan. So we know that
there is 1408 cm³ of batter in the new pan. It will spread out to fill the whole
length and width of the new pan, and we're to calculate how deep it will be.
(length x width x depth) = 1408 cm³
(20cm x 20cm) x (depth) = 1408 cm³
(400 cm²) x (depth) = 1408 cm³
Divide each side by 400cm² : depth = 1408 cm³ / 400cm²
= 3.52 cm
Since the new pan is 5 cm deep, this works. The batter doesn't
overfill it and glurb out over the top and all over the counter.
The question asked how far the batter is <em>from the top of the pan</em>.
The pan is 5 cm deep.
The batter is 3.52cm deep.
The batter comes up to (5 - 3.52) = 1.48 cm from the top of the pan.
Rounded to the nearest tenth of a cm, that's <em>1.5 cm </em>from the top.
