He would probably have to walk the dog seven more times
Answer:
228
Step-by-step explanation:
first we will find the area of the triangles on the sides of the prism.
(triangle area formula: (b*h)/2)
(6*5)/2 = 15
we multiply this by 2 since there are 2 sides that contain the same measures:
15*2 = 30
then we find the rectangles that are on the sides (not the base)
(rectangle formula: b*h)
11*6.5 = 71.5
multiply this by 2 since there are two sides:
71.5*2 = 143
finally we find the base using the same formula as we did to find the rectangles:
11*5 = 55
finally we add them all up:
30+143+55 = 228
hope this helps! :)
Move all variables to the left side and all constants to the right side.<span><span><span><span>(x−2)</span>2</span>+<span>y2</span>=64</span><span><span><span>(x-2)</span>2</span>+<span>y2</span>=64</span></span>This is the form of a circle. Use this form to determine the center and radius of the circle.<span><span><span><span>(x−h)</span>2</span>+<span><span>(y−k)</span>2</span>=<span>r2</span></span><span><span><span>(x-h)</span>2</span>+<span><span>(y-k)</span>2</span>=<span>r2</span></span></span>Match the values in this circle to those of the standard form. The variable <span>rr</span> represents the radius of the circle, <span>hh</span> represents the x-offset from the origin, and <span>kk</span> represents the y-offset from origin.<span><span>r=8</span><span>r=8</span></span><span><span>h=2</span><span>h=2</span></span><span><span>k=0</span><span>k=0</span></span>The center of the circle is found at <span><span>(h,k)</span><span>(h,k)</span></span>.Center: <span><span>(2,0)</span><span>(2,0)</span></span>These values represent the important values for graphing and analyzing a circle.Center: <span><span>(2,0)</span><span>(2,0)</span></span>Radius: <span>8</span>
Answer:
Find the amplitude of a sine or cosine function. Find the period ... Question: What effect will multiplying a trigonometric function by a ... same as the graph of y = sin x and y = cos x, respectively, stretched ... With both graphs to look at, it is easier to see what ... the graph. Question: What happens if we allow the input variable, x. A graph of a cosine curve is shown with attributes labeled. ... Use trigonometric (sine, cosine) functions to model and solve problems; justify results. a) Solve ... Amplitude - How far above or below the axis of the wave a sine or cosine function goes ... Note that the amplitude is always positive, even if the coefficient is negative.
Step-by-step explanation:
