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mihalych1998 [28]
3 years ago
12

The equation C = f - 32/ 1.8 relates the temperature in degrees fahrenheit F to degrees Celcius C. If the temperature is 25 degr

ees celcius what is the temperature in degrees fahrenheit?
Mathematics
1 answer:
julia-pushkina [17]3 years ago
4 0
77 degrees fahrenheit
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Find the degree and determine whether the polynomial is a monomial binomial, or a trinomial. <br> 8y
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The degree of the polynomial, 8y give. and the it is a monomial.

<h3>What is a Polynomial?</h3>

A polynomial is an algebraic expression which may be of varying degrees or number of terms.

According to the question;

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Since, the highest degree of the variable, y is one; we can conclude that the polynomial is of degree one.

Additionally, since there's only one term in the polynomial, we can conclude it is a monomial.

Read more on polynomials;

brainly.com/question/10937045

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How do I solve for the variable? 3(x-14) + 1= -4x + 5
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Last year Tyler used 60 feet of fencing to enclose a rectangular garden with an area of 200 ft². This year Tyler plans to use 12
Alik [6]

Answer:

Area of new garden = 800 ft²

Step-by-step explanation:

Given:

Old fencing = Parameter of old garden = 60 ft

Area of old garden = 200 ft

Find:

Area of new garden if Parameter of new garden is 120 ft

Computation:

Assume;

Length of old garden = l

Width of old garden = b

So,

2[l + b] = 60

l + b = 30

l = 30 - b

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l x b = 200

So,

(30 - b)b = 200

b² - 30b + 200 = 0

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(b-20)(b-10)

So,

Width of old garden = 10 ft

Length of old garden = 20 ft

New parameter is double

So,

Width of new garden = 10 x 2 = 20 feet

Length of old garden = 20 x 2 = 40 feet

Area of new garden = l x b

Area of new garden = 20 x 40

Area of new garden = 800 ft²

4 0
3 years ago
The area of a trapezoid is 36.36 square centimeters. One base of the trapezoid is 14.8 centimeters. Its height is 3.6 centimeter
zmey [24]
The third answer (Dividing the area by the height, multiplying the quotient, etc) is correct.

If we multiply by the height, we receive an expression equal to the sum of the bases divided by two.  Multiplying by two, we now have the sum of the bases.  Subtracting one base gives the length of the other base.
3 0
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