How many cups tall is the Blue Trophy ? Show a clear path to your solution. Making a Table and a diagram is needed. Trophy is 51.6 CM 1 Cup is 9.5 CM 2 Cups is 10 CM 3 Cups 10.8 CM 4 Cups 11.4 CM Hint:  Could use the average of added heights of one more cup:  .5 CM + .6 CM + .8 CM.   That is 1.9 CM divided by 3 to get .63 CM of added height per cup(on average)

Q: Find the length of the missing leg of a right triangle whose hypotenuse measures 15 cm and whose…

A:

Q: A food company is designing boxes for several products. Each box is a rectangular prism.The company…

A: Given- A food company is designing boxes for several products. Each box is a rectangular prism. The…

Q: 5. The height of the parallelogram, in which A= 7.5 m2 Find the height. 6 m 22.5 m 1.25 m 45 m 2.5 m

A: Area of parallelogram A= b × h  square unit Where b is length of base and h is height

Q: Find the missing side length d given AABC ~ADEF. f = 16 e = 8 d a =4 A C b.

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Q: 7. Find the area of the trapezoid. 4 mm 11 mm 10 mm 10 mm 36 mm 70 mm2 O140 mm2 77 mm2

A: We have given the parallel  sides of the trapezium  a= 4mm ,b=10mm  And height= 10mm

Q: 4 H= 4 cm- V = B= SA = 12 cm P= LA =

A:

Q: Find the value of p. 1 km 6.1 km Perimeter = 22.1 kilometers p = kilometers

A:

Q: You want to wrap a gift shaped like the regular triangular prism shown. How many square inches of…

A: The figure of regular triangular prism is To determine: The surface area of the prism.

Q: find perimeter

A: perimeter i the distance around 2-dimensional shape detailed solution is given below

Q: 6 om 15 cm 5 om 4om

A: Area of Triangle =12(6*4)=12 cm2 Area of Rectangle = 15*5=75 cm2 Area of Base =15*4=60 cm2

Q: 2. A jeweler has 121.92 centimeters of gold chain. He will use of the chain to make a necklace. He…

A: 2)

Q: Name the figure and find its perimeter and area. Choose the most specific name for the figure below.…

A: use the property of quadrilateral to find the perimeter and area of the quadrilateral.

Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.