Solve the problem.The following information pertains to a bakery which makes donuts.
Make a scatterplot of the data. Then graph the following two functions on the same coordinate system: 
; 
. Decide which function best models the data, and then use that function to estimate the profit associated with making 35 cases of donuts.
A. f2; Profit for 35 cases is $3525.
B. f1; Profit for 35 cases is $2625.
C. f1; Profit for 35 cases is $2275.
D. f2; Profit for 35 cases is $2975.
Answer: D
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a. 2x + 3y = 12 b. x - 2/3y = 7
Express the interval in set builder notation and graph the interval on a number line.[-7, 3)
A. {x 
}
B. {x 
}
C. {x 
}
D. {x 
}
State the slope of the graph of f.f(x) = 5x + 18
A. 18 B. 5 C. -18 D. 0
Use the cofunction and reciprocal identities. Round to the nearest ten-thousandth when appropriate.Given thatsin 64° ? 0.8988,cos 64° ? 0.4384,tan 64° ? 2.0503,cot 64° ? 0.4877,sec 64° ? 2.2812,csc 64° ? 1.1126,find the six function values of 26°.
A. sin 26° ? 0.4384; cos 26° ? 0.8988; tan 26° ? 0.4877 csc 26° ? 2.2812; sec 26° ? 1.1126; cot 26° ? 2.0503 B. sin 26° ? 2.2812; cos 26° ? 0.4384; tan 26° ? 0.4877 csc 26° ? 1.1126; sec 26° ? 0.8988; cot 26° ? 2.0503 C. sin 26° ? 2.2812; cos 26° ? 0.4384; tan 26° ? 0.4877 csc 26° ? 0.8988; sec 26° ? 1.1126; cot 26° ? 2.0503 D. sin 26° ? 0.8988; cos 26° ? 0.4384; tan 26° ? 0.4877 csc 26° ? 1.1126; sec 26° ? 2.2812; cot 26° ? 2.0503