Use the following property of the definite integral to estimate the definite integral $\int _ { z / 6 } ^ { s / 4 } 4 \sin x d x$ :
If $m \leq f ( x ) \leq M$ on $[ a , b ]$, then $m ( b - a ) \leq \int _ { a } ^ { b } f ( x ) d x \leq M ( b - a )$

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The Answer of Use the following property of the definite integral to estimate the definite integral $\int _ { z / 6 } ^ { s / 4 } 4 \sin x d x$ :
If $m \leq f ( x ) \leq M$ on $[ a , b ]$, then $m ( b - a ) \leq \int _ { a } ^ { b } f ( x ) d x \leq M ( b - a )$

Use the Following Property of the Definite Integral to Estimate ∫z/6s/44sin⁡xdx\int _ { z / 6 } ^ { s / 4 } 4 \sin x d x∫z/6s/4​4sinxdx

Use the Following Property of the Definite Integral to Estimate $\int _ { z / 6 } ^ { s / 4 } 4 \sin x d x$