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72

lowill12

Help with math plz will upvote!
Enter the amplitude of the function f(x) .
f(x)=−2sin (3x) −1
answer?

Fri Feb 22 2019 00:03:13 GMT-0500 (EST)
0
mathematics

67

kingcobra69

If anyone is good with math term/vocab can you try to come and help me out? If you can that would be greatly appreciated. Thank you.
VOCAB: Use the following terms to match them up with their definition. (I tried this on my own but I was unsure of any of them, so tell me if I am correct or not plz)
1. Exponential function
2. Feasible region
3. Logarithm
4. Constraints
5. Common logarithm
6. Natural logarithm
A. The set of all points that satisfy the constraints and are possible solutions to a linear programming problem.
( I chose 4)
B. The set of conditions, in the form of linear inequalities, that must be satisfied in a linear programming problem.
( I chose 2)
C. A function that has an equation of the form f(x)=abx + k.
( I chose 1)
D. The exponent to which a base would have to be raised to result in a given value; a=bx if and only if logba = x, where a>0, bis not equal to 1, and b>0.
( I chose 6)
E. A logarithm with base e often written using the notation ln. ( I chose 5)
F. A logarithm with a base of 10 often written using the notation log. ( I chose 3)

Thu Feb 21 2019 23:56:33 GMT-0500 (EST)
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45

arianaxoxo

geometry help !! :)

Thu Feb 21 2019 23:56:25 GMT-0500 (EST)
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screamingvoid

I am having trouble with finding x for this problem.

Thu Feb 21 2019 23:51:53 GMT-0500 (EST)
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Enter your answers in the box.

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Please help me with my Trigonometry?
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lowill12

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Enter the amplitude of the function f(x) .
f(x)=−2sin (3x) −1
answer?

72

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kingcobra69

K12 OHVA (Online School)

is replying If anyone is good with math term/vocab can you try to come and help me out? If you can that would be greatly appreciated. Thank you.
VOCAB: Use the following terms to match them up with their definition. (I tried this on my own but I was unsure of any of them, so tell me if I am correct or not plz)
1. Exponential function
2. Feasible region
3. Logarithm
4. Constraints
5. Common logarithm
6. Natural logarithm
A. The set of all points that satisfy the constraints and are possible solutions to a linear programming problem.
( I chose 4)
B. The set of conditions, in the form of linear inequalities, that must be satisfied in a linear programming problem.
( I chose 2)
C. A function that has an equation of the form f(x)=abx + k.
( I chose 1)
D. The exponent to which a base would have to be raised to result in a given value; a=bx if and only if logba = x, where a>0, bis not equal to 1, and b>0.
( I chose 6)
E. A logarithm with base e often written using the notation ln. ( I chose 5)
F. A logarithm with a base of 10 often written using the notation log. ( I chose 3)

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\[\cdots\]

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\[\alpha\]

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\[\Lambda\]

\[\Xi\]

\[\Pi\]

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\[\Phi\]

\[\Psi\]

\[\Omega\]

\[\infty\]

\[\mathbb{R}\]

\[\mathbb{Z}\]

\[\mathbb{Q}\]

\[\mathbb{N}\]

\[\Re\]

\[\Im\]

\[x^{a}\]

\[x_{b}\]

\[x_{a}^{b}\]

\[\sqrt{x}\]

\[\sqrt[n]{x}\]

\[\left| x \right|\]

\[\frac{a}{b}\]

\[\binom{a}{b}\]

\[\ln\]

\[\log_{n}\]

\[\cos\]

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\[\exp\]

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\[\angle\]

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\[\|\]

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\[\sum_{i=1}^{k}\]

\[\prod_{i=1}^{k}\]

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\[\oint_{a}^{b}\]

\[\iint_{a}^{b}\]

\[\iiint_{a}^{b}\]

\[\lim_{a \rightarrow b}\]

\[\frac{dx}{dt}\]

\[\frac{\partial u}{\partial t}\]

\[f^{\prime}\]

\[f^{\prime \prime}\]

\[\infty\]

\[d\theta\]

\[dV\]

\[dA\]

\[dxdydz\]

\[rdrd\theta\]

\[\rho^2\sin \phi d \rho d\phi d \theta\]

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