How to find the domain of the sine Flashcards - ACT Math

Question

Find the domain of the function: $y=-9\sin(5\theta-3)-3$

Answer

The function $y=-9\sin(5\theta-3)-3$ is related to the parent function $y=\sin(\theta)$ , which has a domain of $(-\infty.\infty)$ .

The value of theta for $y=-9\sin(5\theta-3)-3$ has no restriction and is valid for all real numbers.

The answer is $(-\infty,\infty)$ .

Compare your answer with the correct one above

Question

What is the domain of the given trigonometric function:

$z(t) = 2\sin(-2t)$

Answer

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

$(-\infty,\infty)$

Compare your answer with the correct one above

Question

Find the domain of the function: $y=-9\sin(5\theta-3)-3$

Answer

The function $y=-9\sin(5\theta-3)-3$ is related to the parent function $y=\sin(\theta)$ , which has a domain of $(-\infty.\infty)$ .

The value of theta for $y=-9\sin(5\theta-3)-3$ has no restriction and is valid for all real numbers.

The answer is $(-\infty,\infty)$ .

Compare your answer with the correct one above

Question

What is the domain of the given trigonometric function:

$z(t) = 2\sin(-2t)$

Answer

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

$(-\infty,\infty)$

Compare your answer with the correct one above

Question

Find the domain of the function: $y=-9\sin(5\theta-3)-3$

Answer

The function $y=-9\sin(5\theta-3)-3$ is related to the parent function $y=\sin(\theta)$ , which has a domain of $(-\infty.\infty)$ .

The value of theta for $y=-9\sin(5\theta-3)-3$ has no restriction and is valid for all real numbers.

The answer is $(-\infty,\infty)$ .

Compare your answer with the correct one above

Question

What is the domain of the given trigonometric function:

$z(t) = 2\sin(-2t)$

Answer

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

$(-\infty,\infty)$

Compare your answer with the correct one above

Question

Find the domain of the function: $y=-9\sin(5\theta-3)-3$

Answer

The function $y=-9\sin(5\theta-3)-3$ is related to the parent function $y=\sin(\theta)$ , which has a domain of $(-\infty.\infty)$ .

The value of theta for $y=-9\sin(5\theta-3)-3$ has no restriction and is valid for all real numbers.

The answer is $(-\infty,\infty)$ .

Compare your answer with the correct one above

Question

What is the domain of the given trigonometric function:

$z(t) = 2\sin(-2t)$

Answer

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

$(-\infty,\infty)$

Compare your answer with the correct one above

Question

Find the domain of the function: $y=-9\sin(5\theta-3)-3$

Answer

The function $y=-9\sin(5\theta-3)-3$ is related to the parent function $y=\sin(\theta)$ , which has a domain of $(-\infty.\infty)$ .

The value of theta for $y=-9\sin(5\theta-3)-3$ has no restriction and is valid for all real numbers.

The answer is $(-\infty,\infty)$ .

Compare your answer with the correct one above

Question

What is the domain of the given trigonometric function:

$z(t) = 2\sin(-2t)$

Answer

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

$(-\infty,\infty)$

Compare your answer with the correct one above

Question

Find the domain of the function: $y=-9\sin(5\theta-3)-3$

Answer

The function $y=-9\sin(5\theta-3)-3$ is related to the parent function $y=\sin(\theta)$ , which has a domain of $(-\infty.\infty)$ .

The value of theta for $y=-9\sin(5\theta-3)-3$ has no restriction and is valid for all real numbers.

The answer is $(-\infty,\infty)$ .

Compare your answer with the correct one above

Question

What is the domain of the given trigonometric function:

$z(t) = 2\sin(-2t)$

Answer

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

$(-\infty,\infty)$

Compare your answer with the correct one above

Question

Find the domain of the function: $y=-9\sin(5\theta-3)-3$

Answer

The function $y=-9\sin(5\theta-3)-3$ is related to the parent function $y=\sin(\theta)$ , which has a domain of $(-\infty.\infty)$ .

The value of theta for $y=-9\sin(5\theta-3)-3$ has no restriction and is valid for all real numbers.

The answer is $(-\infty,\infty)$ .

Compare your answer with the correct one above

Question

What is the domain of the given trigonometric function:

$z(t) = 2\sin(-2t)$

Answer

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

$(-\infty,\infty)$

Compare your answer with the correct one above

Question

Find the domain of the function: $y=-9\sin(5\theta-3)-3$

Answer

The function $y=-9\sin(5\theta-3)-3$ is related to the parent function $y=\sin(\theta)$ , which has a domain of $(-\infty.\infty)$ .

The value of theta for $y=-9\sin(5\theta-3)-3$ has no restriction and is valid for all real numbers.

The answer is $(-\infty,\infty)$ .

Compare your answer with the correct one above

Question

What is the domain of the given trigonometric function:

$z(t) = 2\sin(-2t)$

Answer

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

$(-\infty,\infty)$

Compare your answer with the correct one above

Question

Find the domain of the function: $y=-9\sin(5\theta-3)-3$

Answer

The function $y=-9\sin(5\theta-3)-3$ is related to the parent function $y=\sin(\theta)$ , which has a domain of $(-\infty.\infty)$ .

The value of theta for $y=-9\sin(5\theta-3)-3$ has no restriction and is valid for all real numbers.

The answer is $(-\infty,\infty)$ .

Compare your answer with the correct one above

Question

What is the domain of the given trigonometric function:

$z(t) = 2\sin(-2t)$

Answer

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

$(-\infty,\infty)$

Compare your answer with the correct one above

Tap the card to reveal the answer

How to find the domain of the sine - ACT Math

Find the domain of the function:

The function is related to the parent function , which has a domain of . The value of theta for has no restriction and is valid for all real numbers. The answer is .

What is the domain of the given trigonometric function:

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

Find the domain of the function:

The function is related to the parent function , which has a domain of . The value of theta for has no restriction and is valid for all real numbers. The answer is .

What is the domain of the given trigonometric function:

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

Find the domain of the function:

The function is related to the parent function , which has a domain of . The value of theta for has no restriction and is valid for all real numbers. The answer is .

What is the domain of the given trigonometric function:

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

Find the domain of the function:

The function is related to the parent function , which has a domain of . The value of theta for has no restriction and is valid for all real numbers. The answer is .

What is the domain of the given trigonometric function:

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

Find the domain of the function:

The function is related to the parent function , which has a domain of . The value of theta for has no restriction and is valid for all real numbers. The answer is .

What is the domain of the given trigonometric function:

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

Find the domain of the function:

The function is related to the parent function , which has a domain of . The value of theta for has no restriction and is valid for all real numbers. The answer is .

What is the domain of the given trigonometric function:

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

Find the domain of the function:

The function is related to the parent function , which has a domain of . The value of theta for has no restriction and is valid for all real numbers. The answer is .

What is the domain of the given trigonometric function:

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

Find the domain of the function:

The function is related to the parent function , which has a domain of . The value of theta for has no restriction and is valid for all real numbers. The answer is .

What is the domain of the given trigonometric function:

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

Find the domain of the function:

The function is related to the parent function , which has a domain of . The value of theta for has no restriction and is valid for all real numbers. The answer is .

What is the domain of the given trigonometric function:

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

Find the domain of the function: $y=-9\sin(5\theta-3)-3$

The function $y=-9\sin(5\theta-3)-3$ is related to the parent function $y=\sin(\theta)$ , which has a domain of $(-\infty.\infty)$ .

The value of theta for $y=-9\sin(5\theta-3)-3$ has no restriction and is valid for all real numbers.

The answer is $(-\infty,\infty)$ .

What is the domain of the given trigonometric function:

$z(t) = 2\sin(-2t)$

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

$(-\infty,\infty)$

Find the domain of the function: $y=-9\sin(5\theta-3)-3$

The function $y=-9\sin(5\theta-3)-3$ is related to the parent function $y=\sin(\theta)$ , which has a domain of $(-\infty.\infty)$ .

The value of theta for $y=-9\sin(5\theta-3)-3$ has no restriction and is valid for all real numbers.

The answer is $(-\infty,\infty)$ .

What is the domain of the given trigonometric function:

$z(t) = 2\sin(-2t)$

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

$(-\infty,\infty)$

Find the domain of the function: $y=-9\sin(5\theta-3)-3$

The function $y=-9\sin(5\theta-3)-3$ is related to the parent function $y=\sin(\theta)$ , which has a domain of $(-\infty.\infty)$ .

The value of theta for $y=-9\sin(5\theta-3)-3$ has no restriction and is valid for all real numbers.

The answer is $(-\infty,\infty)$ .

What is the domain of the given trigonometric function:

$z(t) = 2\sin(-2t)$

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

$(-\infty,\infty)$

Find the domain of the function: $y=-9\sin(5\theta-3)-3$

The function $y=-9\sin(5\theta-3)-3$ is related to the parent function $y=\sin(\theta)$ , which has a domain of $(-\infty.\infty)$ .

The value of theta for $y=-9\sin(5\theta-3)-3$ has no restriction and is valid for all real numbers.

The answer is $(-\infty,\infty)$ .

What is the domain of the given trigonometric function:

$z(t) = 2\sin(-2t)$

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

$(-\infty,\infty)$

Find the domain of the function: $y=-9\sin(5\theta-3)-3$

The function $y=-9\sin(5\theta-3)-3$ is related to the parent function $y=\sin(\theta)$ , which has a domain of $(-\infty.\infty)$ .

The value of theta for $y=-9\sin(5\theta-3)-3$ has no restriction and is valid for all real numbers.

The answer is $(-\infty,\infty)$ .

What is the domain of the given trigonometric function:

$z(t) = 2\sin(-2t)$

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

$(-\infty,\infty)$

Find the domain of the function: $y=-9\sin(5\theta-3)-3$

The function $y=-9\sin(5\theta-3)-3$ is related to the parent function $y=\sin(\theta)$ , which has a domain of $(-\infty.\infty)$ .

The value of theta for $y=-9\sin(5\theta-3)-3$ has no restriction and is valid for all real numbers.

The answer is $(-\infty,\infty)$ .

What is the domain of the given trigonometric function:

$z(t) = 2\sin(-2t)$

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

$(-\infty,\infty)$

Find the domain of the function: $y=-9\sin(5\theta-3)-3$

The function $y=-9\sin(5\theta-3)-3$ is related to the parent function $y=\sin(\theta)$ , which has a domain of $(-\infty.\infty)$ .

The value of theta for $y=-9\sin(5\theta-3)-3$ has no restriction and is valid for all real numbers.

The answer is $(-\infty,\infty)$ .

What is the domain of the given trigonometric function:

$z(t) = 2\sin(-2t)$

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

$(-\infty,\infty)$

Find the domain of the function: $y=-9\sin(5\theta-3)-3$

The function $y=-9\sin(5\theta-3)-3$ is related to the parent function $y=\sin(\theta)$ , which has a domain of $(-\infty.\infty)$ .

The value of theta for $y=-9\sin(5\theta-3)-3$ has no restriction and is valid for all real numbers.

The answer is $(-\infty,\infty)$ .

What is the domain of the given trigonometric function:

$z(t) = 2\sin(-2t)$

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

$(-\infty,\infty)$

Find the domain of the function: $y=-9\sin(5\theta-3)-3$

The function $y=-9\sin(5\theta-3)-3$ is related to the parent function $y=\sin(\theta)$ , which has a domain of $(-\infty.\infty)$ .

The value of theta for $y=-9\sin(5\theta-3)-3$ has no restriction and is valid for all real numbers.

The answer is $(-\infty,\infty)$ .

What is the domain of the given trigonometric function:

$z(t) = 2\sin(-2t)$

For both Sine and Cosine, since there are no asymptotes like Tangent and Cotangent functions, the function can take in any value for . Thus the domain is:

$(-\infty,\infty)$