How do you do 81x^2=49

Answers

Answer 1
Answer: 81x^2=49\ \ \ \ /:81\n\nx^2=(49)/(81)\n\nx=\pm\sqrt(49)/(81)\n\nx=-(7)/(9)\ \vee\ x=(7)/(9)

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Blue beads are 5 millimeters long and red beads are 10 millimeters long. How long is the basic bead pattern (brrrr b) in millimeters?​

Answers

Answer:

50

Step-by-step explanation:

  • blue=5
  • r⁴=40
  • B=5
  • totally of 50milimeters

Answer: 50 millimeters

The vertex of the function y=-3(x - 1)² +2 is?Can Someone please help i need the answer for this

what is the vertex function of
y=-3(x - 1)² +2

Answers

formula: f(x) = a(x – h)2 + k

transformation: 1 unit right 2 units up

vertex: (h,k) -> (1,2) it’s positive because it has to be the opposite

maximum/minimum: maximum

range: (-∞, ∞)
domain: y ≥2

When solving: 1,175 ÷ 5, using partial quotients, how would you decide which power of 10, when multiplied by 5, should be subtracted first?plz help! That would be so great if you did! :)

Answers

It equals 235. Using the quotient 10x 5 would make it 9,765,625 so I would subtract it first

A hawk can travel at a speed of 120 miles per hour.How long would it take a hawk to travel 840 miles without stopping?

Answers

Answer:

The answer is 7

Step-by-step explanation:

Because 840 divided by 120 is 7

A rancher needs to enclose two adjacent rectangular​ corrals, one for cattle and one for sheep. If the river forms one side of the corrals and 390 yd of fencing is​ available, find the largest total area that can be enclosed.

Answers

Width  = 55 yards

Length   =  165 yards

Maximized area   =  9075 sq yd

Step-by-step explanation:

Here, the total length of fencing available  =  390 yd

Let L = length of the side parallel to river

W = width of other 3 sides.

So, total fencing L  +  3 W =  390 yd

or, L  = 390 - 3 W

Now, Area of the field  = L x W

= (390 - 3 w) (W)

or, A  =  -3 W² + 330 W

The maximum value of above function is  at W = ((-b)/(2a) ) = (-330)/(2* (-3))  =  55

So, W = 55 yards

Now, L = (390 - 3 (55) ) =  165 yards

Now, maximized area  = L x W

= 55 x 165  = 9075 sq yds

(3x-2y)2=how do you solve this?

Answers

(3x-2y)^2=(3x)^2-2\cdot3x\cdot2y+(2y)^2=9x^2-12xy+4y^2\n\n\n\n(a-b)^2=a^2-2ab+b^2