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1. The sides of a triangle are in the ratio of 3:4:5. If the perimeter is 90 centimeters, find the length of each side.
2. Use the Pythagorean Theorem to find the length of the missing side in right triangle. Triangle ABC with right triangle C.
a. If a= 3cm and b = 4 cm, find c
b. If a=6 yd and c= 11 yd, find b
Answer this question and explain.
Is the triangle with sides of the following lengths a right triangle?
c. 15cm, 20cm, 25 cm
D. Refer to a triangle 45degrees, -45 degrees, -90 degrees
If a= 10 ft , find c
Refer to a triangle 30 degrees, -60 degrees, -90 degrees.
If b =10 ft, find c
If b=7cm, find a
Finding a simple random sample
In your opinion, is a transformation needed? Explain your response. If you believe a transformation is needed, conduct the transformation.
Determine the number X for the given table and evaluate the number x so that the preceding independence relations hold.
nna bought twelve pieces of gum consisting of only red gumballs & white gumballs. Find number of white gumballs from 12 pieces.
Let C be the curve which is the union of two line segments, the first going from (0, 0) to (-2, 2) and the second going from (-2, 2) to (-4, 0). Computer the line integral of (-2dy -2dx)
State the domain of the following and provide a brief explanation fgor your answer: a) f(x)=sqrtx+4 b) g(x)= 2x+1/x-7 c) h(x)=3x^2+5x-3 d) l(x)=2x+3 e) m(x)=3/x^2+7
Probability distribution of a random variable Let x determine a random variable, and user your knowledge of probability to prepare a probability distribution.
What similarities and differences do you see between functions and linear equations that you studied in Chapter 3? Are all linear equations functions?
Find the test statistic
Find the equation of a line perpendicular to the line: x = 4 ,and passing through the point: (4,2). Draw a graph of the following linear function and give the domain and range:
Differentiating a function using the product rule and finding the tangent line equation at particular point.
Solve the given integral by the method of partial fractions: (S stands for the integration sign) S sec^2(x) / (tan^3(x) - tan^2(x)) dx
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