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Lostsunrise [7]
3 years ago
14

Find two sets of values for c and d such that 16c = 2d

Mathematics
1 answer:
Svet_ta [14]3 years ago
6 0

Answer:

both 0 is one and c = 1 while d = 4 is another

Step-by-step explanation:

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X^2 = 6x + 27; COMPLETING THE SQUARE
DedPeter [7]

x^2 = 6x + 27

x^2−6x−27=0

(x−9)(x+3)=0

x=9,−3

3 0
3 years ago
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Choose the simplified form 4 1/2
Rzqust [24]
What are the options i cant answer without it
3 0
4 years ago
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Can someone help me? very important
ddd [48]

Answer:


Step-by-step explanation:

Is this graphing? If so, remember the formula: y=mx+b

If it's y=-1/3x+1, then 1 is your slope intercept

Place the dot on your graph where 1 is on your y-intercept.

Graphing -1/3x is just like rise over run, positives go up then right, (If 1/3 was graphed you would go 1 pixel up then 3 to the right.)

Since -1/3x is a negative, you're going down 1, left 3. It should give you a line that is coming from the top of the graphing box to the bottom.

If you want, create a table for x and y. If 0 was your x, then your y is 1, this is because theres a +1 in your equation.

If 3 was your x, then your y would be 0, because -1/3(3) + 1 is 0.

5 0
4 years ago
What are the greatest common divisors of these pairs of integers?a. 3⁷. 5³. 7³,2ⁱⁱ.3⁵.5⁹b. 11.13.17, 2⁹.3⁷.5⁵.7³c. 23³ⁱ,23ⁱ⁷d. 4
KatRina [158]

Answer:

a) 3⁵5³.

b) 1

c) 23³

d) 41·43·53

e) 1

f) 1111

Step-by-step explanation:

The greatest common divisor of two integers is the product of their common powers of primes with greatest exponent.

For example, to find gcd of 2⁵3⁴5⁸ and 3⁶5²7⁹ we first identify the common powers of primes, these are powers of 3 and powers of 5. The greatest power of 3 that divides both integers is 3⁴ and the greatest power if 5 that divides both integers is 5², then the gcd is 3⁴5².

a) The greatest common prime powers of 3⁷5³7³ and 2²3⁵5⁹ are 3⁵ and 5³ so their gcd is 3⁵5³.

b) 11·13·17 and 2⁹3⁷5⁵7³ have no common prime powers so their gcd is 1

c) The only greatest common power of 23³ and 23⁷ is 23³, so 23³ is the gcd.

d) The numbers 41·43·53 and 41·43·53 are equal. They both divide themselves (and the greatest divisor of a positive integer is itself) then the gcd is 41·43·53

e) 3³5⁷ and 2²7² have no common prime divisors, so their gcd is 1.

f) 0 is divisible by any integer, in particular, 1111 divides 0 (1111·0=0). Then 1111 is the gcd

5 0
3 years ago
determine whether each traingle is s right traingle. justify your answer. show your work on a separate piece of paper 24 m 143 m
lyudmila [28]
Well first h need to find is s
7 0
3 years ago
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