Answer:
Step-by-step explanation:
let f(x)=ab^x
when x=1,f(x)=6
6=ab
when x=2,f(x)=18
18=ab^2
divide
A beautiful cake was presented at a wedding reception. The cake measured 13.5 inches tall, including the decorative icing on top
1 answer:
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Answer:
The two column proof is presented as follows;
Step Statement Reason
1
≅
Given
∠CAB ≅ ∠DBA
2
≅
Reflexive property
3 ΔABC ≅ ΔBAD SAS rule of congruency
Step-by-step explanation:
Given that we have;
Segment of ΔABC being congruent to (≅) segment
on ΔBAD and angle ∠CAB on ΔABC is congruent to angle ∠DBA on ΔBAD, and also that the two triangles share a common side, which is segment
, we have;
Segment is congruent to itself by reflexive property, therefore;
Two sides and an included angle on ΔABC are congruent to the corresponding two sides and an included angle on ΔBAD, which by Side-Angle-Side, SAS, rule of congruency, ΔABC is congruent to ΔBAD
The figure attached shows the graph of the function with the two asympotes.
The formulae of those asympotes are:
y = 3, and x = 2.
This is how you work to find them.
1) The function will have vertical asympotes where the limit grows indefinetly (approach +/- ∞).
2) That happens for x = 2, where the function is not defined but it grows indefinetly toward infinity (if you come from the right side) or toward negative infinity (if you come from the left side). So, the vertical asymptote is the line x = 2.
3) The function will have a horizontal asymptote if the function tends to a constant value as x approaches infinity or negative infinity.
4) In this case, you find that the limit of the function when x appraches - ∞ or +∞ is 3.
That results in one horizontal asymptote which is y = 3.
The formulae of those asympotes are:
y = 3, and x = 2.
This is how you work to find them.
1) The function will have vertical asympotes where the limit grows indefinetly (approach +/- ∞).
2) That happens for x = 2, where the function is not defined but it grows indefinetly toward infinity (if you come from the right side) or toward negative infinity (if you come from the left side). So, the vertical asymptote is the line x = 2.
3) The function will have a horizontal asymptote if the function tends to a constant value as x approaches infinity or negative infinity.
4) In this case, you find that the limit of the function when x appraches - ∞ or +∞ is 3.
That results in one horizontal asymptote which is y = 3.