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mr_godi [17]
1 year ago
7

Find the exact value of each expression. sin0 , if cos 0 =3/5 and 270° ≤0 ≤360°

Mathematics
1 answer:
Artyom0805 [142]1 year ago
4 0

\text{Given that,}\\\\~~~~~~~~\cos \theta = \dfrac 35\\\\\implies \cos^2 \theta = \dfrac 9{25}\\\\\implies 1-\sin^2 \theta = \dfrac{9}{25}\\\\\implies \sin^2 \theta = 1-\dfrac{9}{25}\\\\\implies \sin^2 \theta = \dfrac{16}{25}\\\\\implies \sin \theta = \pm\sqrt{\dfrac{16}{25}}\\\\\implies \sin \theta = \pm\dfrac 45\\\\\text{Given that,}~ 270^{\circ} \leq \theta  \leq 360^{\circ}, \text{So}~ \theta ~ \text{lies in fourth quadrant.}\\\\

\text{Which means that}~ \sin \theta ~ \text{will be negative.}\\\\\text{Hence,}~ \sin \theta = -\dfrac 45

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Answer:

The smallest model - bottom right - in the question diagram represents \sqrt[3]{64}=4.

Step-by-step explanation:

Considering the radical expression

\sqrt[3]{64}

Lets simply this radical expression first

As

\sqrt[3]{64}

\mathrm{Factor\:the\:number:\:}\:64=4^3

=\sqrt[3]{4^3}

\mathrm{Apply\:radical\:rule}:\quad \sqrt[n]{a^n}=a,\:\quad \:a\ge 0

\sqrt[3]{4^3}=4

      =4

Therefore, \sqrt[3]{64}=4

Now, as we can determine that \sqrt[3]{64}=4. So, the smallest model in the question diagram represents \sqrt[3]{64}=4 as each face of the cube of the smallest model in the diagram - bottom right - has 4 squares.

Therefore, the smallest model - bottom right - in the question diagram represents \sqrt[3]{64}=4.

Keywords: square cube root, radical expression

Learn more about radical expression from brainly.com/question/13984232

#learnwithBrainly

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